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Expresiones idénticas
(x^ tres + siete)/(x^ cinco -x^ dos + dos)
(x al cubo más 7) dividir por (x en el grado 5 menos x al cuadrado más 2)
(x en el grado tres más siete) dividir por (x en el grado cinco menos x en el grado dos más dos)
(x3+7)/(x5-x2+2)
x3+7/x5-x2+2
(x³+7)/(x⁵-x²+2)
(x en el grado 3+7)/(x en el grado 5-x en el grado 2+2)
x^3+7/x^5-x^2+2
(x^3+7) dividir por (x^5-x^2+2)
(x^3+7)/(x^5-x^2+2)dx
Expresiones semejantes
(x^3-7)/(x^5-x^2+2)
(x^3+7)/(x^5-x^2-2)
(x^3+7)/(x^5+x^2+2)

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

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

Solución

Ha introducido [src]

 oo               
  /               
 |                
 |      3         
 |     x  + 7     
 |  ----------- dx
 |   5    2       
 |  x  - x  + 2   
 |                
/                 
0

$$\int\limits_{0}^{\infty} \frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2}\, dx$$

Integral((x^3 + 7)/(x^5 - x^2 + 2), (x, 0, oo))

Solución detallada

Hay varias maneras de calcular esta integral.
Método #1
1. Vuelva a escribir el integrando:
  
  $\frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2} = - \frac{6 x^{3} - 19 x^{2} + 25 x - 37}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)} + \frac{6}{7 \left(x + 1\right)}$
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:
    
    $\int \left(- \frac{6 x^{3} - 19 x^{2} + 25 x - 37}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)}\right)\, dx = - \frac{\int \frac{6 x^{3} - 19 x^{2} + 25 x - 37}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx}{7}$
    1. Vuelva a escribir el integrando:
      
      $\frac{6 x^{3} - 19 x^{2} + 25 x - 37}{x^{4} - x^{3} + x^{2} - 2 x + 2} = \frac{6 x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{19 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{25 x}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{37}{x^{4} - x^{3} + x^{2} - 2 x + 2}$
    2. Integramos término a término:
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \frac{6 x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 6 \int \frac{x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \left(- \frac{19 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 19 \int \frac{x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $- 19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \frac{25 x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 25 \int \frac{x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \left(- \frac{37}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 37 \int \frac{1}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $- 37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}$
      
      El resultado es: $- 19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} + 25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} - 37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} + 6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
    Por lo tanto, el resultado es: $\frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$
  1. La integral del producto de una función por una constante es la constante por la integral de esta función:
    
    $\int \frac{6}{7 \left(x + 1\right)}\, dx = \frac{6 \int \frac{1}{x + 1}\, dx}{7}$
    1. que $u = x + 1$ .
      
      Luego que $du = dx$ y ponemos $du$ :
      
      $\int \frac{1}{u}\, du$
      
      Integral $\frac{1}{u}$ es $\log{\left(u \right)}$ .
      
      Si ahora sustituir $u$ más en:
      
      $\log{\left(x + 1 \right)}$
    Por lo tanto, el resultado es: $\frac{6 \log{\left(x + 1 \right)}}{7}$
  El resultado es: $\frac{6 \log{\left(x + 1 \right)}}{7} + \frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$
Método #2
1. Vuelva a escribir el integrando:
  
  $\frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2} = \frac{x^{3}}{\left(x^{5} - x^{2}\right) + 2} + \frac{7}{\left(x^{5} - x^{2}\right) + 2}$
2. Integramos término a término:
  1. Vuelva a escribir el integrando:
    
    $\frac{x^{3}}{\left(x^{5} - x^{2}\right) + 2} = \frac{x^{3} + 5 x^{2} - 4 x + 2}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)} - \frac{1}{7 \left(x + 1\right)}$
  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:
      
      $\int \frac{x^{3} + 5 x^{2} - 4 x + 2}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)}\, dx = \frac{\int \frac{x^{3} + 5 x^{2} - 4 x + 2}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx}{7}$
      
      Vuelva a escribir el integrando:
      
      $\frac{x^{3} + 5 x^{2} - 4 x + 2}{x^{4} - x^{3} + x^{2} - 2 x + 2} = \frac{x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{5 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{4 x}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{2}{x^{4} - x^{3} + x^{2} - 2 x + 2}$
      
      Integramos término a término:
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \frac{5 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 5 \int \frac{x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \left(- \frac{4 x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 4 \int \frac{x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $- 4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \frac{2}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 2 \int \frac{1}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}$
      
      El resultado es: $5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} - 4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} + 2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} + \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $\frac{5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} + \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$
    1. La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \left(- \frac{1}{7 \left(x + 1\right)}\right)\, dx = - \frac{\int \frac{1}{x + 1}\, dx}{7}$
      
      que $u = x + 1$ .
      
      Luego que $du = dx$ y ponemos $du$ :
      
      $\int \frac{1}{u}\, du$
      
      Integral $\frac{1}{u}$ es $\log{\left(u \right)}$ .
      
      Si ahora sustituir $u$ más en:
      
      $\log{\left(x + 1 \right)}$
      
      Por lo tanto, el resultado es: $- \frac{\log{\left(x + 1 \right)}}{7}$
    El resultado es: $- \frac{\log{\left(x + 1 \right)}}{7} + \frac{5 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{4 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{2 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} + \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$
  1. La integral del producto de una función por una constante es la constante por la integral de esta función:
    
    $\int \frac{7}{\left(x^{5} - x^{2}\right) + 2}\, dx = 7 \int \frac{1}{\left(x^{5} - x^{2}\right) + 2}\, dx$
    1. Vuelva a escribir el integrando:
      
      $\frac{1}{\left(x^{5} - x^{2}\right) + 2} = - \frac{x^{3} - 2 x^{2} + 3 x - 5}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)} + \frac{1}{7 \left(x + 1\right)}$
    2. Integramos término a término:
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \left(- \frac{x^{3} - 2 x^{2} + 3 x - 5}{7 \left(x^{4} - x^{3} + x^{2} - 2 x + 2\right)}\right)\, dx = - \frac{\int \frac{x^{3} - 2 x^{2} + 3 x - 5}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx}{7}$
      
      Vuelva a escribir el integrando:
      
      $\frac{x^{3} - 2 x^{2} + 3 x - 5}{x^{4} - x^{3} + x^{2} - 2 x + 2} = \frac{x^{3}}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{2 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2} + \frac{3 x}{x^{4} - x^{3} + x^{2} - 2 x + 2} - \frac{5}{x^{4} - x^{3} + x^{2} - 2 x + 2}$
      
      Integramos término a término:
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \left(- \frac{2 x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 2 \int \frac{x^{2}}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $- 2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \frac{3 x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx = 3 \int \frac{x}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \left(- \frac{5}{x^{4} - x^{3} + x^{2} - 2 x + 2}\right)\, dx = - 5 \int \frac{1}{x^{4} - x^{3} + x^{2} - 2 x + 2}\, dx$
      
      No puedo encontrar los pasos en la búsqueda de esta integral.
      
      Pero la integral
      
      $\operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $- 5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}$
      
      El resultado es: $- 2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} + 3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} - 5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} + \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
      
      Por lo tanto, el resultado es: $\frac{2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$
      
      La integral del producto de una función por una constante es la constante por la integral de esta función:
      
      $\int \frac{1}{7 \left(x + 1\right)}\, dx = \frac{\int \frac{1}{x + 1}\, dx}{7}$
      
      que $u = x + 1$ .
      
      Luego que $du = dx$ y ponemos $du$ :
      
      $\int \frac{1}{u}\, du$
      
      Integral $\frac{1}{u}$ es $\log{\left(u \right)}$ .
      
      Si ahora sustituir $u$ más en:
      
      $\log{\left(x + 1 \right)}$
      
      Por lo tanto, el resultado es: $\frac{\log{\left(x + 1 \right)}}{7}$
      
      El resultado es: $\frac{\log{\left(x + 1 \right)}}{7} + \frac{2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{\operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$
    Por lo tanto, el resultado es: $\log{\left(x + 1 \right)} + 2 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)} - 3 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)} + 5 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)} - \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}$
  El resultado es: $\frac{6 \log{\left(x + 1 \right)}}{7} + \frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$
Ahora simplificar:

$\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}$
Añadimos la constante de integración:

$\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:

$\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                                                                                                                                                                                                                                                                                                                                                                                                                  
 |                                                                                                                                                                                                                                                                                                                                                                                                                              
/

$$\int \frac{x^{3} + 7}{\left(x^{5} - x^{2}\right) + 2}\, dx = C + \frac{6 \log{\left(x + 1 \right)}}{7} + \frac{19 \operatorname{RootSum} {\left(254 t^{4} + 7 t^{2} + 6 t + 1, \left( t \mapsto t \log{\left(\frac{90297 t^{3}}{976} - \frac{6985 t^{2}}{976} + \frac{6755 t}{1952} + x + \frac{2519}{1952} \right)} \right)\right)}}{7} - \frac{25 \operatorname{RootSum} {\left(508 t^{4} + 55 t^{2} + t + 1, \left( t \mapsto t \log{\left(- \frac{96520 t^{3}}{773} + \frac{21590 t^{2}}{773} - \frac{7529 t}{773} + x + \frac{833}{773} \right)} \right)\right)}}{7} + \frac{37 \operatorname{RootSum} {\left(1016 t^{4} + 33 t^{2} - 13 t + 1, \left( t \mapsto t \log{\left(\frac{1667256 t^{3}}{6119} + \frac{250952 t^{2}}{6119} + \frac{101397 t}{6119} + x - \frac{13454}{6119} \right)} \right)\right)}}{7} - \frac{6 \operatorname{RootSum} {\left(127 t^{4} - 127 t^{3} + 54 t^{2} - 11 t + 1, \left( t \mapsto t \log{\left(\frac{4191 t^{3}}{16} - \frac{1651 t^{2}}{8} + \frac{255 t}{4} + x - \frac{119}{16} \right)} \right)\right)}}{7}$$

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Gráfica

Trazar el gráfico f(x)

Respuesta [src]

 oo               
  /               
 |                
 |          3     
 |     7 + x      
 |  ----------- dx
 |       5    2   
 |  2 + x  - x    
 |                
/                 
0

$$\int\limits_{0}^{\infty} \frac{x^{3} + 7}{x^{5} - x^{2} + 2}\, dx$$

 oo               
  /               
 |                
 |          3     
 |     7 + x      
 |  ----------- dx
 |       5    2   
 |  2 + x  - x    
 |                
/                 
0

$$\int\limits_{0}^{\infty} \frac{x^{3} + 7}{x^{5} - x^{2} + 2}\, dx$$

Integral((7 + x^3)/(2 + x^5 - x^2), (x, 0, oo))

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

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Solución

Método #1

Método #2