Sr Examen
Otras calculadoras
- Sistemas de desigualdades paso a paso
- Ecuaciones básicas paso a paso
- Sistemas de ecuaciones paso a paso
- Solución de desigualdades trigonométricas en línea
- Resolución de desigualdades exponenciales en línea
- Resolución de desigualdades con un módulo en línea
-
¿Cómo usar?
- Desigualdades:
-
(x-2)²>x(x-4)
-
(x^2-4)*(x^2-9)>0
-
x^2<0
-
x^2+2>0
-
Expresiones idénticas
- sin^ dos (2x)+2sin(x)> cero
- seno de al cuadrado (2x) más 2 seno de (x) más 0
- seno de en el grado dos (2x) más 2 seno de (x) más cero
- sin2(2x)+2sin(x)>0
- sin22x+2sinx>0
- sin²(2x)+2sin(x)>0
- sin en el grado 2(2x)+2sin(x)>0
- sin^22x+2sinx>0
-
Expresiones semejantes
- sin^2(2x)-2sin(x)>0
- sin^2(2x)+2sinx>0
-
Expresiones con funciones
- Seno sin
- sin(x)<sort/2
- sin(x)^2=>1/4
- sin(x)>-1/3
- sin(x)>-5
- sin(x)>-sqrt(10)/3
sin^2(2x)+2sin(x)>0 desigualdades
Solución
Ha introducido
[src]
2 sin (2*x) + 2*sin(x) > 0
$$2 \sin{\left(x \right)} + \sin^{2}{\left(2 x \right)} > 0$$
2*sin(x) + sin(2*x)^2 > 0
Solución detallada
Se da la desigualdad:
$$2 \sin{\left(x \right)} + \sin^{2}{\left(2 x \right)} > 0$$
Para resolver esta desigualdad primero hay que resolver la ecuación correspondiente:
$$2 \sin{\left(x \right)} + \sin^{2}{\left(2 x \right)} = 0$$
Resolvemos:
$$x_{1} = 53.4070751110265$$
$$x_{2} = -97.3893722612836$$
$$x_{3} = 37.6991118430775$$
$$x_{4} = 97.3893722612836$$
$$x_{5} = 78.5398163397448$$
$$x_{6} = -380.132711084365$$
$$x_{7} = -59.6902604182061$$
$$x_{8} = -65.9734457253857$$
$$x_{9} = 0$$
$$x_{10} = -31.4159265358979$$
$$x_{11} = -50.2654824574367$$
$$x_{12} = -21.9911485751286$$
$$x_{13} = 6.28318530717959$$
$$x_{14} = -34.5575191894877$$
$$x_{15} = -94.2477796076938$$
$$x_{16} = -15.707963267949$$
$$x_{17} = 21.9911485751286$$
$$x_{18} = -301.59289474462$$
$$x_{19} = 50.2654824574367$$
$$x_{20} = 81.6814089933346$$
$$x_{21} = 29018.8913412089$$
$$x_{22} = -40.8407044966673$$
$$x_{23} = 9.42477796076938$$
$$x_{24} = -87.9645943005142$$
$$x_{25} = 34.5575191894877$$
$$x_{26} = 65.9734457253857$$
$$x_{27} = -62.8318530717959$$
$$x_{28} = -18.8495559215388$$
$$x_{29} = -28.2743338823081$$
$$x_{30} = -56.5486677646163$$
$$x_{31} = -53.4070751110265$$
$$x_{32} = -37.6991118430775$$
$$x_{33} = 103.672557568463$$
$$x_{34} = -100.530964914873$$
$$x_{35} = -9.42477796076938$$
$$x_{36} = -91.106186954104$$
$$x_{37} = 87.9645943005142$$
$$x_{38} = 59.6902604182061$$
$$x_{39} = -6.28318530717959$$
$$x_{40} = 25.1327412287183$$
$$x_{41} = 56102.5616078065$$
$$x_{42} = 999.026463841554$$
$$x_{43} = -7772.30022498115$$
$$x_{44} = 28.2743338823081$$
$$x_{45} = 135.088484104361$$
$$x_{46} = 56.5486677646163$$
$$x_{47} = -43.9822971502571$$
$$x_{48} = -3.14159265358979$$
$$x_{49} = 31.4159265358979$$
$$x_{50} = 94.2477796076938$$
$$x_{51} = 109.955742875643$$
$$x_{52} = -12.5663706143592$$
$$x_{53} = 75.398223686155$$
$$x_{54} = -72.2566310325652$$
$$x_{55} = -84.8230016469244$$
$$x_{56} = 84.8230016469244$$
$$x_{57} = 72.2566310325652$$
$$x_{58} = -81.6814089933346$$
$$x_{59} = 43.9822971502571$$
$$x_{60} = -78.5398163397448$$
$$x_{61} = 3.14159265358979$$
$$x_{1} = 53.4070751110265$$
$$x_{2} = -97.3893722612836$$
$$x_{3} = 37.6991118430775$$
$$x_{4} = 97.3893722612836$$
$$x_{5} = 78.5398163397448$$
$$x_{6} = -380.132711084365$$
$$x_{7} = -59.6902604182061$$
$$x_{8} = -65.9734457253857$$
$$x_{9} = 0$$
$$x_{10} = -31.4159265358979$$
$$x_{11} = -50.2654824574367$$
$$x_{12} = -21.9911485751286$$
$$x_{13} = 6.28318530717959$$
$$x_{14} = -34.5575191894877$$
$$x_{15} = -94.2477796076938$$
$$x_{16} = -15.707963267949$$
$$x_{17} = 21.9911485751286$$
$$x_{18} = -301.59289474462$$
$$x_{19} = 50.2654824574367$$
$$x_{20} = 81.6814089933346$$
$$x_{21} = 29018.8913412089$$
$$x_{22} = -40.8407044966673$$
$$x_{23} = 9.42477796076938$$
$$x_{24} = -87.9645943005142$$
$$x_{25} = 34.5575191894877$$
$$x_{26} = 65.9734457253857$$
$$x_{27} = -62.8318530717959$$
$$x_{28} = -18.8495559215388$$
$$x_{29} = -28.2743338823081$$
$$x_{30} = -56.5486677646163$$
$$x_{31} = -53.4070751110265$$
$$x_{32} = -37.6991118430775$$
$$x_{33} = 103.672557568463$$
$$x_{34} = -100.530964914873$$
$$x_{35} = -9.42477796076938$$
$$x_{36} = -91.106186954104$$
$$x_{37} = 87.9645943005142$$
$$x_{38} = 59.6902604182061$$
$$x_{39} = -6.28318530717959$$
$$x_{40} = 25.1327412287183$$
$$x_{41} = 56102.5616078065$$
$$x_{42} = 999.026463841554$$
$$x_{43} = -7772.30022498115$$
$$x_{44} = 28.2743338823081$$
$$x_{45} = 135.088484104361$$
$$x_{46} = 56.5486677646163$$
$$x_{47} = -43.9822971502571$$
$$x_{48} = -3.14159265358979$$
$$x_{49} = 31.4159265358979$$
$$x_{50} = 94.2477796076938$$
$$x_{51} = 109.955742875643$$
$$x_{52} = -12.5663706143592$$
$$x_{53} = 75.398223686155$$
$$x_{54} = -72.2566310325652$$
$$x_{55} = -84.8230016469244$$
$$x_{56} = 84.8230016469244$$
$$x_{57} = 72.2566310325652$$
$$x_{58} = -81.6814089933346$$
$$x_{59} = 43.9822971502571$$
$$x_{60} = -78.5398163397448$$
$$x_{61} = 3.14159265358979$$
Las raíces dadas
$$x_{43} = -7772.30022498115$$
$$x_{6} = -380.132711084365$$
$$x_{18} = -301.59289474462$$
$$x_{34} = -100.530964914873$$
$$x_{2} = -97.3893722612836$$
$$x_{15} = -94.2477796076938$$
$$x_{36} = -91.106186954104$$
$$x_{24} = -87.9645943005142$$
$$x_{55} = -84.8230016469244$$
$$x_{58} = -81.6814089933346$$
$$x_{60} = -78.5398163397448$$
$$x_{54} = -72.2566310325652$$
$$x_{8} = -65.9734457253857$$
$$x_{27} = -62.8318530717959$$
$$x_{7} = -59.6902604182061$$
$$x_{30} = -56.5486677646163$$
$$x_{31} = -53.4070751110265$$
$$x_{11} = -50.2654824574367$$
$$x_{47} = -43.9822971502571$$
$$x_{22} = -40.8407044966673$$
$$x_{32} = -37.6991118430775$$
$$x_{14} = -34.5575191894877$$
$$x_{10} = -31.4159265358979$$
$$x_{29} = -28.2743338823081$$
$$x_{12} = -21.9911485751286$$
$$x_{28} = -18.8495559215388$$
$$x_{16} = -15.707963267949$$
$$x_{52} = -12.5663706143592$$
$$x_{35} = -9.42477796076938$$
$$x_{39} = -6.28318530717959$$
$$x_{48} = -3.14159265358979$$
$$x_{9} = 0$$
$$x_{61} = 3.14159265358979$$
$$x_{13} = 6.28318530717959$$
$$x_{23} = 9.42477796076938$$
$$x_{17} = 21.9911485751286$$
$$x_{40} = 25.1327412287183$$
$$x_{44} = 28.2743338823081$$
$$x_{49} = 31.4159265358979$$
$$x_{25} = 34.5575191894877$$
$$x_{3} = 37.6991118430775$$
$$x_{59} = 43.9822971502571$$
$$x_{19} = 50.2654824574367$$
$$x_{1} = 53.4070751110265$$
$$x_{46} = 56.5486677646163$$
$$x_{38} = 59.6902604182061$$
$$x_{26} = 65.9734457253857$$
$$x_{57} = 72.2566310325652$$
$$x_{53} = 75.398223686155$$
$$x_{5} = 78.5398163397448$$
$$x_{20} = 81.6814089933346$$
$$x_{56} = 84.8230016469244$$
$$x_{37} = 87.9645943005142$$
$$x_{50} = 94.2477796076938$$
$$x_{4} = 97.3893722612836$$
$$x_{33} = 103.672557568463$$
$$x_{51} = 109.955742875643$$
$$x_{45} = 135.088484104361$$
$$x_{42} = 999.026463841554$$
$$x_{21} = 29018.8913412089$$
$$x_{41} = 56102.5616078065$$
son puntos de cambio del signo de desigualdad en las soluciones.
Primero definámonos con el signo hasta el punto extremo izquierdo:
$$x_{0} < x_{43}$$
Consideremos, por ejemplo, el punto
$$x_{0} = x_{43} - \frac{1}{10}$$
=
$$-7772.30022498115 + - \frac{1}{10}$$
=
$$-7772.40022498115$$
lo sustituimos en la expresión
$$2 \sin{\left(x \right)} + \sin^{2}{\left(2 x \right)} > 0$$
$$2 \sin{\left(-7772.40022498115 \right)} + \sin^{2}{\left(\left(-7772.40022498115\right) 2 \right)} > 0$$
Entonces
$$x < -7772.30022498115$$
no se cumple
significa que una de las soluciones de nuestra ecuación será con:
$$x > -7772.30022498115 \wedge x < -380.132711084365$$
Recibiremos otras soluciones de la desigualdad pasando al polo siguiente etc.
etc.
Respuesta:
$$x > -7772.30022498115 \wedge x < -380.132711084365$$
$$x > -301.59289474462 \wedge x < -100.530964914873$$
$$x > -97.3893722612836 \wedge x < -94.2477796076938$$
$$x > -91.106186954104 \wedge x < -87.9645943005142$$
$$x > -84.8230016469244 \wedge x < -81.6814089933346$$
$$x > -78.5398163397448 \wedge x < -72.2566310325652$$
$$x > -65.9734457253857 \wedge x < -62.8318530717959$$
$$x > -59.6902604182061 \wedge x < -56.5486677646163$$
$$x > -53.4070751110265 \wedge x < -50.2654824574367$$
$$x > -43.9822971502571 \wedge x < -40.8407044966673$$
$$x > -37.6991118430775 \wedge x < -34.5575191894877$$
$$x > -31.4159265358979 \wedge x < -28.2743338823081$$
$$x > -21.9911485751286 \wedge x < -18.8495559215388$$
$$x > -15.707963267949 \wedge x < -12.5663706143592$$
$$x > -9.42477796076938 \wedge x < -6.28318530717959$$
$$x > -3.14159265358979 \wedge x < 0$$
$$x > 3.14159265358979 \wedge x < 6.28318530717959$$
$$x > 9.42477796076938 \wedge x < 21.9911485751286$$
$$x > 25.1327412287183 \wedge x < 28.2743338823081$$
$$x > 31.4159265358979 \wedge x < 34.5575191894877$$
$$x > 37.6991118430775 \wedge x < 43.9822971502571$$
$$x > 50.2654824574367 \wedge x < 53.4070751110265$$
$$x > 56.5486677646163 \wedge x < 59.6902604182061$$
$$x > 65.9734457253857 \wedge x < 72.2566310325652$$
$$x > 75.398223686155 \wedge x < 78.5398163397448$$
$$x > 81.6814089933346 \wedge x < 84.8230016469244$$
$$x > 87.9645943005142 \wedge x < 94.2477796076938$$
$$x > 97.3893722612836 \wedge x < 103.672557568463$$
$$x > 109.955742875643 \wedge x < 135.088484104361$$
$$x > 999.026463841554 \wedge x < 29018.8913412089$$
$$x > 56102.5616078065$$
$$2 \sin{\left(x \right)} + \sin^{2}{\left(2 x \right)} > 0$$
Para resolver esta desigualdad primero hay que resolver la ecuación correspondiente:
$$2 \sin{\left(x \right)} + \sin^{2}{\left(2 x \right)} = 0$$
Resolvemos:
$$x_{1} = 53.4070751110265$$
$$x_{2} = -97.3893722612836$$
$$x_{3} = 37.6991118430775$$
$$x_{4} = 97.3893722612836$$
$$x_{5} = 78.5398163397448$$
$$x_{6} = -380.132711084365$$
$$x_{7} = -59.6902604182061$$
$$x_{8} = -65.9734457253857$$
$$x_{9} = 0$$
$$x_{10} = -31.4159265358979$$
$$x_{11} = -50.2654824574367$$
$$x_{12} = -21.9911485751286$$
$$x_{13} = 6.28318530717959$$
$$x_{14} = -34.5575191894877$$
$$x_{15} = -94.2477796076938$$
$$x_{16} = -15.707963267949$$
$$x_{17} = 21.9911485751286$$
$$x_{18} = -301.59289474462$$
$$x_{19} = 50.2654824574367$$
$$x_{20} = 81.6814089933346$$
$$x_{21} = 29018.8913412089$$
$$x_{22} = -40.8407044966673$$
$$x_{23} = 9.42477796076938$$
$$x_{24} = -87.9645943005142$$
$$x_{25} = 34.5575191894877$$
$$x_{26} = 65.9734457253857$$
$$x_{27} = -62.8318530717959$$
$$x_{28} = -18.8495559215388$$
$$x_{29} = -28.2743338823081$$
$$x_{30} = -56.5486677646163$$
$$x_{31} = -53.4070751110265$$
$$x_{32} = -37.6991118430775$$
$$x_{33} = 103.672557568463$$
$$x_{34} = -100.530964914873$$
$$x_{35} = -9.42477796076938$$
$$x_{36} = -91.106186954104$$
$$x_{37} = 87.9645943005142$$
$$x_{38} = 59.6902604182061$$
$$x_{39} = -6.28318530717959$$
$$x_{40} = 25.1327412287183$$
$$x_{41} = 56102.5616078065$$
$$x_{42} = 999.026463841554$$
$$x_{43} = -7772.30022498115$$
$$x_{44} = 28.2743338823081$$
$$x_{45} = 135.088484104361$$
$$x_{46} = 56.5486677646163$$
$$x_{47} = -43.9822971502571$$
$$x_{48} = -3.14159265358979$$
$$x_{49} = 31.4159265358979$$
$$x_{50} = 94.2477796076938$$
$$x_{51} = 109.955742875643$$
$$x_{52} = -12.5663706143592$$
$$x_{53} = 75.398223686155$$
$$x_{54} = -72.2566310325652$$
$$x_{55} = -84.8230016469244$$
$$x_{56} = 84.8230016469244$$
$$x_{57} = 72.2566310325652$$
$$x_{58} = -81.6814089933346$$
$$x_{59} = 43.9822971502571$$
$$x_{60} = -78.5398163397448$$
$$x_{61} = 3.14159265358979$$
$$x_{1} = 53.4070751110265$$
$$x_{2} = -97.3893722612836$$
$$x_{3} = 37.6991118430775$$
$$x_{4} = 97.3893722612836$$
$$x_{5} = 78.5398163397448$$
$$x_{6} = -380.132711084365$$
$$x_{7} = -59.6902604182061$$
$$x_{8} = -65.9734457253857$$
$$x_{9} = 0$$
$$x_{10} = -31.4159265358979$$
$$x_{11} = -50.2654824574367$$
$$x_{12} = -21.9911485751286$$
$$x_{13} = 6.28318530717959$$
$$x_{14} = -34.5575191894877$$
$$x_{15} = -94.2477796076938$$
$$x_{16} = -15.707963267949$$
$$x_{17} = 21.9911485751286$$
$$x_{18} = -301.59289474462$$
$$x_{19} = 50.2654824574367$$
$$x_{20} = 81.6814089933346$$
$$x_{21} = 29018.8913412089$$
$$x_{22} = -40.8407044966673$$
$$x_{23} = 9.42477796076938$$
$$x_{24} = -87.9645943005142$$
$$x_{25} = 34.5575191894877$$
$$x_{26} = 65.9734457253857$$
$$x_{27} = -62.8318530717959$$
$$x_{28} = -18.8495559215388$$
$$x_{29} = -28.2743338823081$$
$$x_{30} = -56.5486677646163$$
$$x_{31} = -53.4070751110265$$
$$x_{32} = -37.6991118430775$$
$$x_{33} = 103.672557568463$$
$$x_{34} = -100.530964914873$$
$$x_{35} = -9.42477796076938$$
$$x_{36} = -91.106186954104$$
$$x_{37} = 87.9645943005142$$
$$x_{38} = 59.6902604182061$$
$$x_{39} = -6.28318530717959$$
$$x_{40} = 25.1327412287183$$
$$x_{41} = 56102.5616078065$$
$$x_{42} = 999.026463841554$$
$$x_{43} = -7772.30022498115$$
$$x_{44} = 28.2743338823081$$
$$x_{45} = 135.088484104361$$
$$x_{46} = 56.5486677646163$$
$$x_{47} = -43.9822971502571$$
$$x_{48} = -3.14159265358979$$
$$x_{49} = 31.4159265358979$$
$$x_{50} = 94.2477796076938$$
$$x_{51} = 109.955742875643$$
$$x_{52} = -12.5663706143592$$
$$x_{53} = 75.398223686155$$
$$x_{54} = -72.2566310325652$$
$$x_{55} = -84.8230016469244$$
$$x_{56} = 84.8230016469244$$
$$x_{57} = 72.2566310325652$$
$$x_{58} = -81.6814089933346$$
$$x_{59} = 43.9822971502571$$
$$x_{60} = -78.5398163397448$$
$$x_{61} = 3.14159265358979$$
Las raíces dadas
$$x_{43} = -7772.30022498115$$
$$x_{6} = -380.132711084365$$
$$x_{18} = -301.59289474462$$
$$x_{34} = -100.530964914873$$
$$x_{2} = -97.3893722612836$$
$$x_{15} = -94.2477796076938$$
$$x_{36} = -91.106186954104$$
$$x_{24} = -87.9645943005142$$
$$x_{55} = -84.8230016469244$$
$$x_{58} = -81.6814089933346$$
$$x_{60} = -78.5398163397448$$
$$x_{54} = -72.2566310325652$$
$$x_{8} = -65.9734457253857$$
$$x_{27} = -62.8318530717959$$
$$x_{7} = -59.6902604182061$$
$$x_{30} = -56.5486677646163$$
$$x_{31} = -53.4070751110265$$
$$x_{11} = -50.2654824574367$$
$$x_{47} = -43.9822971502571$$
$$x_{22} = -40.8407044966673$$
$$x_{32} = -37.6991118430775$$
$$x_{14} = -34.5575191894877$$
$$x_{10} = -31.4159265358979$$
$$x_{29} = -28.2743338823081$$
$$x_{12} = -21.9911485751286$$
$$x_{28} = -18.8495559215388$$
$$x_{16} = -15.707963267949$$
$$x_{52} = -12.5663706143592$$
$$x_{35} = -9.42477796076938$$
$$x_{39} = -6.28318530717959$$
$$x_{48} = -3.14159265358979$$
$$x_{9} = 0$$
$$x_{61} = 3.14159265358979$$
$$x_{13} = 6.28318530717959$$
$$x_{23} = 9.42477796076938$$
$$x_{17} = 21.9911485751286$$
$$x_{40} = 25.1327412287183$$
$$x_{44} = 28.2743338823081$$
$$x_{49} = 31.4159265358979$$
$$x_{25} = 34.5575191894877$$
$$x_{3} = 37.6991118430775$$
$$x_{59} = 43.9822971502571$$
$$x_{19} = 50.2654824574367$$
$$x_{1} = 53.4070751110265$$
$$x_{46} = 56.5486677646163$$
$$x_{38} = 59.6902604182061$$
$$x_{26} = 65.9734457253857$$
$$x_{57} = 72.2566310325652$$
$$x_{53} = 75.398223686155$$
$$x_{5} = 78.5398163397448$$
$$x_{20} = 81.6814089933346$$
$$x_{56} = 84.8230016469244$$
$$x_{37} = 87.9645943005142$$
$$x_{50} = 94.2477796076938$$
$$x_{4} = 97.3893722612836$$
$$x_{33} = 103.672557568463$$
$$x_{51} = 109.955742875643$$
$$x_{45} = 135.088484104361$$
$$x_{42} = 999.026463841554$$
$$x_{21} = 29018.8913412089$$
$$x_{41} = 56102.5616078065$$
son puntos de cambio del signo de desigualdad en las soluciones.
Primero definámonos con el signo hasta el punto extremo izquierdo:
$$x_{0} < x_{43}$$
Consideremos, por ejemplo, el punto
$$x_{0} = x_{43} - \frac{1}{10}$$
=
$$-7772.30022498115 + - \frac{1}{10}$$
=
$$-7772.40022498115$$
lo sustituimos en la expresión
$$2 \sin{\left(x \right)} + \sin^{2}{\left(2 x \right)} > 0$$
$$2 \sin{\left(-7772.40022498115 \right)} + \sin^{2}{\left(\left(-7772.40022498115\right) 2 \right)} > 0$$
-0.160197330296007 > 0
Entonces
$$x < -7772.30022498115$$
no se cumple
significa que una de las soluciones de nuestra ecuación será con:
$$x > -7772.30022498115 \wedge x < -380.132711084365$$
_____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____ _____
/ \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ / \ /
-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------ο-------
x43 x6 x18 x34 x2 x15 x36 x24 x55 x58 x60 x54 x8 x27 x7 x30 x31 x11 x47 x22 x32 x14 x10 x29 x12 x28 x16 x52 x35 x39 x48 x9 x61 x13 x23 x17 x40 x44 x49 x25 x3 x59 x19 x1 x46 x38 x26 x57 x53 x5 x20 x56 x37 x50 x4 x33 x51 x45 x42 x21 x41Recibiremos otras soluciones de la desigualdad pasando al polo siguiente etc.
etc.
Respuesta:
$$x > -7772.30022498115 \wedge x < -380.132711084365$$
$$x > -301.59289474462 \wedge x < -100.530964914873$$
$$x > -97.3893722612836 \wedge x < -94.2477796076938$$
$$x > -91.106186954104 \wedge x < -87.9645943005142$$
$$x > -84.8230016469244 \wedge x < -81.6814089933346$$
$$x > -78.5398163397448 \wedge x < -72.2566310325652$$
$$x > -65.9734457253857 \wedge x < -62.8318530717959$$
$$x > -59.6902604182061 \wedge x < -56.5486677646163$$
$$x > -53.4070751110265 \wedge x < -50.2654824574367$$
$$x > -43.9822971502571 \wedge x < -40.8407044966673$$
$$x > -37.6991118430775 \wedge x < -34.5575191894877$$
$$x > -31.4159265358979 \wedge x < -28.2743338823081$$
$$x > -21.9911485751286 \wedge x < -18.8495559215388$$
$$x > -15.707963267949 \wedge x < -12.5663706143592$$
$$x > -9.42477796076938 \wedge x < -6.28318530717959$$
$$x > -3.14159265358979 \wedge x < 0$$
$$x > 3.14159265358979 \wedge x < 6.28318530717959$$
$$x > 9.42477796076938 \wedge x < 21.9911485751286$$
$$x > 25.1327412287183 \wedge x < 28.2743338823081$$
$$x > 31.4159265358979 \wedge x < 34.5575191894877$$
$$x > 37.6991118430775 \wedge x < 43.9822971502571$$
$$x > 50.2654824574367 \wedge x < 53.4070751110265$$
$$x > 56.5486677646163 \wedge x < 59.6902604182061$$
$$x > 65.9734457253857 \wedge x < 72.2566310325652$$
$$x > 75.398223686155 \wedge x < 78.5398163397448$$
$$x > 81.6814089933346 \wedge x < 84.8230016469244$$
$$x > 87.9645943005142 \wedge x < 94.2477796076938$$
$$x > 97.3893722612836 \wedge x < 103.672557568463$$
$$x > 109.955742875643 \wedge x < 135.088484104361$$
$$x > 999.026463841554 \wedge x < 29018.8913412089$$
$$x > 56102.5616078065$$
Solución de la desigualdad en el gráfico