Sr Examen

Otras calculadoras

Resolución de integrales/ (x^3)/ (x^2)/ ((x^3)+7)/((x^5)-(x^2)+2)

Integral de ((x^3)+7)/((x^5)-(x^2)+2) dx

Límites de integración:

interior superior
v

Gráfico:

interior superior

Definida a trozos:

Solución

Ha introducido [src] 
 oo               
  /               
 |                
 |      3         
 |     x  + 7     
 |  ----------- dx
 |   5    2       
 |  x  - x  + 2   
 |                
/                 
0
∫0∞x3+7(x5−x2)+2 dx\int\limits_{0}^{\infty} \frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2}\, dx 
Integral((x^3 + 7)/(x^5 - x^2 + 2), (x, 0, oo))
Solución detallada

  1. Hay varias maneras de calcular esta integral.

    Método #1

    1. Vuelva a escribir el integrando:

      x3+7(x5−x2)+2=−6x3−19x2+25x−377(x4−x3+x2−2x+2)+67(x+1)\frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2} = - \frac{6 x^{3} - 19 x^{2} + 25 x - 37}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)} + \frac{6}{7 \left(x + 1\right)}

    2. Integramos término a término:

      1. La integral del producto de una función por una constante es la constante por la integral de esta función:

        ∫(−6x3−19x2+25x−377(x4−x3+x2−2x+2)) dx=−∫6x3−19x2+25x−37x4−x3+x2−2x+2 dx7\int \left(- \frac{6 x^{3} - 19 x^{2} + 25 x - 37}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)}\right)\, dx = - \frac{\int \frac{6 x^{3} - 19 x^{2} + 25 x - 37}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx}{7}

        1. Vuelva a escribir el integrando:

          6x3−19x2+25x−37x4−x3+x2−2x+2=6x3x4−x3+x2−2x+2−19x2x4−x3+x2−2x+2+25xx4−x3+x2−2x+2−37x4−x3+x2−2x+2\frac{6 x^{3} - 19 x^{2} + 25 x - 37}{x^{4} - x^{3} + x^{2} - 2 x + 2} = \frac{6 x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{19 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{25 x}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{37}{x^{4} - x^{3} + x^{2} - 2 x + 2}

        2. Integramos término a término:

          1. La integral del producto de una función por una constante es la constante por la integral de esta función:

            ∫6x3x4−x3+x2−2x+2 dx=6∫x3x4−x3+x2−2x+2 dx\int \frac{6 x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 6 \int \frac{x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

            1. No puedo encontrar los pasos en la búsqueda de esta integral.

              Pero la integral

              RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

            Por lo tanto, el resultado es: 6RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

          1. La integral del producto de una función por una constante es la constante por la integral de esta función:

            ∫(−19x2x4−x3+x2−2x+2) dx=−19∫x2x4−x3+x2−2x+2 dx\int \left(- \frac{19 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 19 \int \frac{x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

            1. No puedo encontrar los pasos en la búsqueda de esta integral.

              Pero la integral

              RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))\operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}

            Por lo tanto, el resultado es: −19RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))- 19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}

          1. La integral del producto de una función por una constante es la constante por la integral de esta función:

            ∫25xx4−x3+x2−2x+2 dx=25∫xx4−x3+x2−2x+2 dx\int \frac{25 x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 25 \int \frac{x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

            1. No puedo encontrar los pasos en la búsqueda de esta integral.

              Pero la integral

              RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))\operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}

            Por lo tanto, el resultado es: 25RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}

          1. La integral del producto de una función por una constante es la constante por la integral de esta función:

            ∫(−37x4−x3+x2−2x+2) dx=−37∫1x4−x3+x2−2x+2 dx\int \left(- \frac{37}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 37 \int \frac{1}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

            1. No puedo encontrar los pasos en la búsqueda de esta integral.

              Pero la integral

              RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))\operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}

            Por lo tanto, el resultado es: −37RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))- 37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}

          El resultado es: −19RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))+25RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))−37RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))+6RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))- 19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} + 25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} - 37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} + 6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

        Por lo tanto, el resultado es: 19RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−25RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+37RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7−6RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7\frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}

      1. La integral del producto de una función por una constante es la constante por la integral de esta función:

        ∫67(x+1) dx=6∫1x+1 dx7\int \frac{6}{7 \left(x + 1\right)}\, dx = \frac{6 \int \frac{1}{x + 1}\, dx}{7}

        1. que u=x+1u = x + 1.

          Luego que du=dxdu = dx y ponemos dudu:

          ∫1u du\int \frac{1}{u}\, du

          1. Integral 1u\frac{1}{u} es log⁡(u)\log{\left(u \right)}.

          Si ahora sustituir uu más en:

          log⁡(x+1)\log{\left(x + 1 \right)}

        Por lo tanto, el resultado es: 6log⁡(x+1)7\frac{6 \log{\left(x + 1 \right)}}{7}

      El resultado es: 6log⁡(x+1)7+19RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−25RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+37RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7−6RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7\frac{6 \log{\left(x + 1 \right)}}{7} + \frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}

    Método #2

    1. Vuelva a escribir el integrando:

      x3+7(x5−x2)+2=x3(x5−x2)+2+7(x5−x2)+2\frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2} = \frac{x^{3}}{\left(x^{5} - x^{2}\right) + 2} + \frac{7}{\left(x^{5} - x^{2}\right) + 2}

    2. Integramos término a término:

      1. Vuelva a escribir el integrando:

        x3(x5−x2)+2=x3+5x2−4x+27(x4−x3+x2−2x+2)−17(x+1)\frac{x^{3}}{\left(x^{5} - x^{2}\right) + 2} = \frac{x^{3} + 5 x^{2} - 4 x + 2}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)} - \frac{1}{7 \left(x + 1\right)}

      2. Integramos término a término:

        1. La integral del producto de una función por una constante es la constante por la integral de esta función:

          ∫x3+5x2−4x+27(x4−x3+x2−2x+2) dx=∫x3+5x2−4x+2x4−x3+x2−2x+2 dx7\int \frac{x^{3} + 5 x^{2} - 4 x + 2}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)}\, dx = \frac{\int \frac{x^{3} + 5 x^{2} - 4 x + 2}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx}{7}

          1. Vuelva a escribir el integrando:

            x3+5x2−4x+2x4−x3+x2−2x+2=x3x4−x3+x2−2x+2+5x2x4−x3+x2−2x+2−4xx4−x3+x2−2x+2+2x4−x3+x2−2x+2\frac{x^{3} + 5 x^{2} - 4 x + 2}{x^{4} - x^{3} + x^{2} - 2 x + 2} = \frac{x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{5 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{4 x}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{2}{x^{4} - x^{3} + x^{2} - 2 x + 2}

          2. Integramos término a término:

            1. No puedo encontrar los pasos en la búsqueda de esta integral.

              Pero la integral

              RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

            1. La integral del producto de una función por una constante es la constante por la integral de esta función:

              ∫5x2x4−x3+x2−2x+2 dx=5∫x2x4−x3+x2−2x+2 dx\int \frac{5 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 5 \int \frac{x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

              1. No puedo encontrar los pasos en la búsqueda de esta integral.

                Pero la integral

                RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))\operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}

              Por lo tanto, el resultado es: 5RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}

            1. La integral del producto de una función por una constante es la constante por la integral de esta función:

              ∫(−4xx4−x3+x2−2x+2) dx=−4∫xx4−x3+x2−2x+2 dx\int \left(- \frac{4 x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 4 \int \frac{x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

              1. No puedo encontrar los pasos en la búsqueda de esta integral.

                Pero la integral

                RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))\operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}

              Por lo tanto, el resultado es: −4RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))- 4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}

            1. La integral del producto de una función por una constante es la constante por la integral de esta función:

              ∫2x4−x3+x2−2x+2 dx=2∫1x4−x3+x2−2x+2 dx\int \frac{2}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 2 \int \frac{1}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

              1. No puedo encontrar los pasos en la búsqueda de esta integral.

                Pero la integral

                RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))\operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}

              Por lo tanto, el resultado es: 2RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}

            El resultado es: 5RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))−4RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))+2RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))+RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} - 4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} + 2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} + \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

          Por lo tanto, el resultado es: 5RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−4RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+2RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7+RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7\frac{5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} + \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}

        1. La integral del producto de una función por una constante es la constante por la integral de esta función:

          ∫(−17(x+1)) dx=−∫1x+1 dx7\int \left(- \frac{1}{7 \left(x + 1\right)}\right)\, dx = - \frac{\int \frac{1}{x + 1}\, dx}{7}

          1. que u=x+1u = x + 1.

            Luego que du=dxdu = dx y ponemos dudu:

            ∫1u du\int \frac{1}{u}\, du

            1. Integral 1u\frac{1}{u} es log⁡(u)\log{\left(u \right)}.

            Si ahora sustituir uu más en:

            log⁡(x+1)\log{\left(x + 1 \right)}

          Por lo tanto, el resultado es: −log⁡(x+1)7- \frac{\log{\left(x + 1 \right)}}{7}

        El resultado es: −log⁡(x+1)7+5RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−4RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+2RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7+RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7- \frac{\log{\left(x + 1 \right)}}{7} + \frac{5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} + \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}

      1. La integral del producto de una función por una constante es la constante por la integral de esta función:

        ∫7(x5−x2)+2 dx=7∫1(x5−x2)+2 dx\int \frac{7}{\left(x^{5} - x^{2}\right) + 2}\, dx = 7 \int \frac{1}{\left(x^{5} - x^{2}\right) + 2}\, dx

        1. Vuelva a escribir el integrando:

          1(x5−x2)+2=−x3−2x2+3x−57(x4−x3+x2−2x+2)+17(x+1)\frac{1}{\left(x^{5} - x^{2}\right) + 2} = - \frac{x^{3} - 2 x^{2} + 3 x - 5}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)} + \frac{1}{7 \left(x + 1\right)}

        2. Integramos término a término:

          1. La integral del producto de una función por una constante es la constante por la integral de esta función:

            ∫(−x3−2x2+3x−57(x4−x3+x2−2x+2)) dx=−∫x3−2x2+3x−5x4−x3+x2−2x+2 dx7\int \left(- \frac{x^{3} - 2 x^{2} + 3 x - 5}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)}\right)\, dx = - \frac{\int \frac{x^{3} - 2 x^{2} + 3 x - 5}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx}{7}

            1. Vuelva a escribir el integrando:

              x3−2x2+3x−5x4−x3+x2−2x+2=x3x4−x3+x2−2x+2−2x2x4−x3+x2−2x+2+3xx4−x3+x2−2x+2−5x4−x3+x2−2x+2\frac{x^{3} - 2 x^{2} + 3 x - 5}{x^{4} - x^{3} + x^{2} - 2 x + 2} = \frac{x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{2 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{3 x}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{5}{x^{4} - x^{3} + x^{2} - 2 x + 2}

            2. Integramos término a término:

              1. No puedo encontrar los pasos en la búsqueda de esta integral.

                Pero la integral

                RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

              1. La integral del producto de una función por una constante es la constante por la integral de esta función:

                ∫(−2x2x4−x3+x2−2x+2) dx=−2∫x2x4−x3+x2−2x+2 dx\int \left(- \frac{2 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 2 \int \frac{x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

                1. No puedo encontrar los pasos en la búsqueda de esta integral.

                  Pero la integral

                  RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))\operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}

                Por lo tanto, el resultado es: −2RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))- 2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}

              1. La integral del producto de una función por una constante es la constante por la integral de esta función:

                ∫3xx4−x3+x2−2x+2 dx=3∫xx4−x3+x2−2x+2 dx\int \frac{3 x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 3 \int \frac{x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

                1. No puedo encontrar los pasos en la búsqueda de esta integral.

                  Pero la integral

                  RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))\operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}

                Por lo tanto, el resultado es: 3RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}

              1. La integral del producto de una función por una constante es la constante por la integral de esta función:

                ∫(−5x4−x3+x2−2x+2) dx=−5∫1x4−x3+x2−2x+2 dx\int \left(- \frac{5}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 5 \int \frac{1}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx

                1. No puedo encontrar los pasos en la búsqueda de esta integral.

                  Pero la integral

                  RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))\operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}

                Por lo tanto, el resultado es: −5RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))- 5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}

              El resultado es: −2RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))+3RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))−5RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))+RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))- 2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} + 3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} - 5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} + \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

            Por lo tanto, el resultado es: 2RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−3RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+5RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7−RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7\frac{2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}

          1. La integral del producto de una función por una constante es la constante por la integral de esta función:

            ∫17(x+1) dx=∫1x+1 dx7\int \frac{1}{7 \left(x + 1\right)}\, dx = \frac{\int \frac{1}{x + 1}\, dx}{7}

            1. que u=x+1u = x + 1.

              Luego que du=dxdu = dx y ponemos dudu:

              ∫1u du\int \frac{1}{u}\, du

              1. Integral 1u\frac{1}{u} es log⁡(u)\log{\left(u \right)}.

              Si ahora sustituir uu más en:

              log⁡(x+1)\log{\left(x + 1 \right)}

            Por lo tanto, el resultado es: log⁡(x+1)7\frac{\log{\left(x + 1 \right)}}{7}

          El resultado es: log⁡(x+1)7+2RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−3RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+5RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7−RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7\frac{\log{\left(x + 1 \right)}}{7} + \frac{2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}

        Por lo tanto, el resultado es: log⁡(x+1)+2RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))−3RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))+5RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))−RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))\log{\left(x + 1 \right)} + 2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} - 3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} + 5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} - \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}

      El resultado es: 6log⁡(x+1)7+19RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−25RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+37RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7−6RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7\frac{6 \log{\left(x + 1 \right)}}{7} + \frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}

  2. Ahora simplificar:

    6log⁡(x+1)7+37(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)log⁡(x−134546119+250952(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)26119+1667256(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)36119−101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238−101397−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238)7+37(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238+250952(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)26119+1667256(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)36119−101397−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238)7+37(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238−101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238+1667256(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)36119+250952(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)26119)7+37(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238+1667256(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)36119+250952(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)26119+101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238)7−25(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)log⁡(x+833773−96520(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)3773+21590(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)2773−7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546−7529−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546)7−25(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)log⁡(x+833773−96520(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)3773+7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546+21590(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)2773−7529−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546)7−25(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)log⁡(x+833773+7529−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546−7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546+21590(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)2773−96520(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)3773)7−25(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)log⁡(x+833773+7529−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546+21590(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)2773+7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546−96520(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)3773)7+19(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)log⁡(x+25191952+90297(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)3976+6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904−6985(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)2976−6755−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904)7+19(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)log⁡(x+25191952+90297(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)3976+6755−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904−6985(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)2976−6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904)7+19(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)log⁡(x+25191952−6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904−6985(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)2976−6755−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904+90297(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)3976)7+19(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)log⁡(x+25191952+6755−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904−6985(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)2976+6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904+90297(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)3976)7−6(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)log⁡(x+172−1651(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)28−255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738+4191(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)316−255−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738)7−6(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)log⁡(x+172−1651(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)28+255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−255−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+4191(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)316)7−6(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)log⁡(x+172+4191(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)316+255−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−1651(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)28)7−6(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)log⁡(x+172+255−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+4191(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)316−255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−1651(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)28)7\frac{6 \log{\left(x + 1 \right)}}{7} + \frac{37 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{250952 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{2}}{6119} + \frac{1667256 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{3}}{6119} - \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} - \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{2}}{6119} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{3}}{6119} - \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} - \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{3}}{6119} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{2}}{6119} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{3}}{6119} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{2}}{6119} + \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right) \log{\left(x + \frac{833}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{3}}{773} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{2}}{773} - \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} - \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right) \log{\left(x + \frac{833}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{3}}{773} + \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{2}}{773} - \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right) \log{\left(x + \frac{833}{773} + \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} - \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{2}}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{3}}{773} \right)}}{7} - \frac{25 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right) \log{\left(x + \frac{833}{773} + \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} + \frac{21590 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{2}}{773} + \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} - \frac{96520 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{3}}{773} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{90297 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{3}}{976} + \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{90297 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{3}}{976} + \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} \right)}}{7} + \frac{19 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right) \log{\left(x + \frac{2519}{1952} - \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} - \frac{6985 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} + \frac{90297 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{3}}{976} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{2}}{976} + \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} + \frac{90297 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{3}}{976} \right)}}{7} - \frac{6 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right) \log{\left(x + \frac{17}{2} - \frac{1651 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{2}}{8} - \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} + \frac{4191 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{3}}{16} - \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right) \log{\left(x + \frac{17}{2} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{2}}{8} + \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{3}}{16} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right) \log{\left(x + \frac{17}{2} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{3}}{16} + \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{2}}{8} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right) \log{\left(x + \frac{17}{2} + \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{3}}{16} - \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{2}}{8} \right)}}{7}

  3. Añadimos la constante de integración:

    6log⁡(x+1)7+37(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)log⁡(x−134546119+250952(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)26119+1667256(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)36119−101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238−101397−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238)7+37(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238+250952(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)26119+1667256(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)36119−101397−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238)7+37(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238−101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238+1667256(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)36119+250952(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)26119)7+37(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238+1667256(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)36119+250952(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)26119+101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238)7−25(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)log⁡(x+833773−96520(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)3773+21590(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)2773−7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546−7529−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546)7−25(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)log⁡(x+833773−96520(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)3773+7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546+21590(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)2773−7529−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546)7−25(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)log⁡(x+833773+7529−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546−7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546+21590(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)2773−96520(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)3773)7−25(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)log⁡(x+833773+7529−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546+21590(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)2773+7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546−96520(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)3773)7+19(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)log⁡(x+25191952+90297(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)3976+6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904−6985(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)2976−6755−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904)7+19(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)log⁡(x+25191952+90297(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)3976+6755−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904−6985(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)2976−6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904)7+19(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)log⁡(x+25191952−6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904−6985(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)2976−6755−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904+90297(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)3976)7+19(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)log⁡(x+25191952+6755−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904−6985(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)2976+6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904+90297(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)3976)7−6(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)log⁡(x+172−1651(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)28−255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738+4191(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)316−255−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738)7−6(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)log⁡(x+172−1651(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)28+255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−255−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+4191(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)316)7−6(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)log⁡(x+172+4191(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)316+255−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−1651(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)28)7−6(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)log⁡(x+172+255−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+4191(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)316−255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−1651(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)28)7+constant\frac{6 \log{\left(x + 1 \right)}}{7} + \frac{37 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{250952 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{2}}{6119} + \frac{1667256 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{3}}{6119} - \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} - \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{2}}{6119} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{3}}{6119} - \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} - \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{3}}{6119} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{2}}{6119} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{3}}{6119} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{2}}{6119} + \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right) \log{\left(x + \frac{833}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{3}}{773} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{2}}{773} - \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} - \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right) \log{\left(x + \frac{833}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{3}}{773} + \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{2}}{773} - \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right) \log{\left(x + \frac{833}{773} + \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} - \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{2}}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{3}}{773} \right)}}{7} - \frac{25 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right) \log{\left(x + \frac{833}{773} + \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} + \frac{21590 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{2}}{773} + \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} - \frac{96520 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{3}}{773} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{90297 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{3}}{976} + \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{90297 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{3}}{976} + \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} \right)}}{7} + \frac{19 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right) \log{\left(x + \frac{2519}{1952} - \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} - \frac{6985 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} + \frac{90297 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{3}}{976} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{2}}{976} + \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} + \frac{90297 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{3}}{976} \right)}}{7} - \frac{6 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right) \log{\left(x + \frac{17}{2} - \frac{1651 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{2}}{8} - \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} + \frac{4191 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{3}}{16} - \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right) \log{\left(x + \frac{17}{2} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{2}}{8} + \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{3}}{16} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right) \log{\left(x + \frac{17}{2} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{3}}{16} + \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{2}}{8} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right) \log{\left(x + \frac{17}{2} + \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{3}}{16} - \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{2}}{8} \right)}}{7}+ \mathrm{constant}

Respuesta:

6log⁡(x+1)7+37(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)log⁡(x−134546119+250952(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)26119+1667256(−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)36119−101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238−101397−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238)7+37(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238+250952(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)26119+1667256(−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632−−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632)36119−101397−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238)7+37(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238−101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238+1667256(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)36119+250952(−11254−2424798390176768+6119762i377557954563−13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632−−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)26119)7+37(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)log⁡(x−134546119+101397−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i37755795456312238+1667256(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)36119+250952(−11254−2424798390176768+6119762i377557954563+13508−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i377557954563−44276193536424798390176768+6119762i3775579545632+−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i3775579545632)26119+101397−11508+44276193536424798390176768+6119762i377557954563+2424798390176768+6119762i37755795456312238)7−25(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)log⁡(x+833773−96520(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)3773+21590(−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632+−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)2773−7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546−7529−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546)7−25(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)log⁡(x+833773−96520(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)3773+7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546+21590(−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632)2773−7529−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546)7−25(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)log⁡(x+833773+7529−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546−7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546+21590(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)2773−96520(−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163−1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)3773)7−25(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)log⁡(x+833773+7529−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721631546+21590(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)2773+7529−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721631546−96520(−−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i235973721632−−55381−2−83260728316846592+773762i23597372163+1254−55762+91214645152−83260728316846592+773762i23597372163+2−83260728316846592+773762i23597372163−91214645152−83260728316846592+773762i235973721632)3773)7+19(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)log⁡(x+25191952+90297(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)3976+6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904−6985(−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)2976−6755−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904)7+19(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)log⁡(x+25191952+90297(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)3976+6755−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904−6985(−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)2976−6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904)7+19(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)log⁡(x+25191952−6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904−6985(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)2976−6755−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904+90297(−−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432−−14381−2597793539605824+61762i368708943+6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432)3976)7+19(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)log⁡(x+25191952+6755−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089433904−6985(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)2976+6755−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089433904+90297(−14381−2597793539605824+61762i368708943−6127−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i368708943−30971161288597793539605824+61762i3687089432+−7381+30971161288597793539605824+61762i368708943+2597793539605824+61762i3687089432)3976)7−6(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)log⁡(x+172−1651(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)28−255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738+4191(14−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)316−255−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738)7−6(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)log⁡(x+172−1651(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)28+255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−255−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+4191(14+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732−−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732)316)7−6(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)log⁡(x+172+4191(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)316+255−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−1651(14+−17254−2−13716387064+2762i184354473−1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732+−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)28)7−6(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)log⁡(x+172+255−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544738+4191(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)316−255−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544738−1651(14+−17254−2−13716387064+2762i184354473+1508−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i184354473−8396774−13716387064+2762i1843544732−−17508+8396774−13716387064+2762i184354473+2−13716387064+2762i1843544732)28)7+constant\frac{6 \log{\left(x + 1 \right)}}{7} + \frac{37 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{250952 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{2}}{6119} + \frac{1667256 \left(- \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{3}}{6119} - \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} - \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{2}}{6119} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2} - \frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2}\right)^{3}}{6119} - \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} - \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{3}}{6119} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} - \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} - \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{2}}{6119} \right)}}{7} + \frac{37 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right) \log{\left(x - \frac{13454}{6119} + \frac{101397 \sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{12238} + \frac{1667256 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{3}}{6119} + \frac{250952 \left(\frac{\sqrt{- \frac{11}{254} - 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}} + \frac{13}{508 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}} - \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}}{2} + \frac{\sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{2}\right)^{2}}{6119} + \frac{101397 \sqrt{- \frac{11}{508} + \frac{4427}{6193536 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}} + 2 \sqrt[3]{\frac{42479}{8390176768} + \frac{6119 \sqrt{762} i}{37755795456}}}}{12238} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right) \log{\left(x + \frac{833}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{3}}{773} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} + \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{2}}{773} - \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} - \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right) \log{\left(x + \frac{833}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{3}}{773} + \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2} - \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2}\right)^{2}}{773} - \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} \right)}}{7} - \frac{25 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right) \log{\left(x + \frac{833}{773} + \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} - \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} + \frac{21590 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{2}}{773} - \frac{96520 \left(\frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} - \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{3}}{773} \right)}}{7} - \frac{25 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right) \log{\left(x + \frac{833}{773} + \frac{7529 \sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{1546} + \frac{21590 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{2}}{773} + \frac{7529 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{1546} - \frac{96520 \left(- \frac{\sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}{2} - \frac{\sqrt{- \frac{55}{381} - 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}} + \frac{1}{254 \sqrt{- \frac{55}{762} + \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}} + 2 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}} - \frac{9121}{4645152 \sqrt[3]{- \frac{832607}{28316846592} + \frac{773 \sqrt{762} i}{2359737216}}}}}{2}\right)^{3}}{773} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{90297 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{3}}{976} + \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{90297 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{3}}{976} + \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} - \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} \right)}}{7} + \frac{19 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right) \log{\left(x + \frac{2519}{1952} - \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} - \frac{6985 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{2}}{976} - \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} + \frac{90297 \left(- \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2} - \frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} + \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2}\right)^{3}}{976} \right)}}{7} + \frac{19 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right) \log{\left(x + \frac{2519}{1952} + \frac{6755 \sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{3904} - \frac{6985 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{2}}{976} + \frac{6755 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{3904} + \frac{90297 \left(\frac{\sqrt{- \frac{14}{381} - 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}} - \frac{6}{127 \sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}} - \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}}{2} + \frac{\sqrt{- \frac{7}{381} + \frac{3097}{1161288 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}} + 2 \sqrt[3]{\frac{59779}{3539605824} + \frac{61 \sqrt{762} i}{36870894}}}}{2}\right)^{3}}{976} \right)}}{7} - \frac{6 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right) \log{\left(x + \frac{17}{2} - \frac{1651 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{2}}{8} - \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} + \frac{4191 \left(\frac{1}{4} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{3}}{16} - \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right) \log{\left(x + \frac{17}{2} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{2}}{8} + \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2} - \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2}\right)^{3}}{16} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right) \log{\left(x + \frac{17}{2} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{3}}{16} + \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} - \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} + \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{2}}{8} \right)}}{7} - \frac{6 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right) \log{\left(x + \frac{17}{2} + \frac{255 \sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{8} + \frac{4191 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{3}}{16} - \frac{255 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{8} - \frac{1651 \left(\frac{1}{4} + \frac{\sqrt{- \frac{17}{254} - 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}} + \frac{1}{508 \sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}} - \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}}{2} - \frac{\sqrt{- \frac{17}{508} + \frac{83}{96774 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}} + 2 \sqrt[3]{- \frac{137}{16387064} + \frac{2 \sqrt{762} i}{18435447}}}}{2}\right)^{2}}{8} \right)}}{7}+ \mathrm{constant}

Respuesta (Indefinida) [src] 
  /                               /                                  /                 3                   2\\            /                                              /                  2                 3\\                            /                                   /                 2                   3\\             /                                      /                                 2            3\\
 |                                |     4       2                    |833       96520*t    7529*t   21590*t ||            |     4        3       2                       |  119       1651*t    255*t   4191*t ||                            |     4      2                      |2519       6985*t    6755*t   90297*t ||             |      4       2                       |  13454       101397*t   250952*t    1667256*t ||
 |     3                25*RootSum|508*t  + 55*t  + t + 1, t -> t*log|--- + x - -------- - ------ + --------||   6*RootSum|127*t  - 127*t  + 54*t  - 11*t + 1, t -> t*log|- --- + x - ------- + ----- + -------||                  19*RootSum|254*t  + 7*t  + 6*t + 1, t -> t*log|---- + x - ------- + ------ + --------||   37*RootSum|1016*t  + 33*t  - 13*t + 1, t -> t*log|- ----- + x + -------- + --------- + ----------||
 |    x  + 7                      \                                  \773         773       773       773   //            \                                              \   16          8        4        16  //   6*log(1 + x)             \                                   \1952         976      1952      976   //             \                                      \   6119         6119        6119        6119   //
 | ----------- dx = C - -------------------------------------------------------------------------------------- - ------------------------------------------------------------------------------------------------ + ------------ + --------------------------------------------------------------------------------------- + ---------------------------------------------------------------------------------------------------
 |  5    2                                                        7                                                                                             7                                                        7                                                    7                                                                                               7                                                 
 | x  - x  + 2                                                                                                                                                                                                                                                                                                                                                                                                                  
 |                                                                                                                                                                                                                                                                                                                                                                                                                              
/
∫x3+7(x5−x2)+2 dx=C+6log⁡(x+1)7+19RootSum⁡(254t4+7t2+6t+1,(t↦tlog⁡(90297t3976−6985t2976+6755t1952+x+25191952)))7−25RootSum⁡(508t4+55t2+t+1,(t↦tlog⁡(−96520t3773+21590t2773−7529t773+x+833773)))7+37RootSum⁡(1016t4+33t2−13t+1,(t↦tlog⁡(1667256t36119+250952t26119+101397t6119+x−134546119)))7−6RootSum⁡(127t4−127t3+54t2−11t+1,(t↦tlog⁡(4191t316−1651t28+255t4+x−11916)))7\int \frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2}\, dx = C + \frac{6 \log{\left(x + 1 \right)}}{7} + \frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}
Simplificar
Gráfica
0.001.000.100.200.300.400.500.600.700.800.90-1010
Trazar el gráfico f(x)
Respuesta [src] 
 oo               
  /               
 |                
 |          3     
 |     7 + x      
 |  ----------- dx
 |       5    2   
 |  2 + x  - x    
 |                
/                 
0
∫0∞x3+7x5−x2+2 dx\int\limits_{0}^{\infty} \frac{x^{3} + 7}{x^{5} - x^{2} + 2}\, dx 
=
= 
 oo               
  /               
 |                
 |          3     
 |     7 + x      
 |  ----------- dx
 |       5    2   
 |  2 + x  - x    
 |                
/                 
0
∫0∞x3+7x5−x2+2 dx\int\limits_{0}^{\infty} \frac{x^{3} + 7}{x^{5} - x^{2} + 2}\, dx 
Integral((7 + x^3)/(2 + x^5 - x^2), (x, 0, oo))

    Estos ejemplos se pueden aplicar para introducción de los límites de integración inferior y superior.

    © Sr Examen – Калькулятор