Los y=log(x)*ln(x^2)*e^xdivpi^x*sin(x)*cos(x^x) op

$$y= \log ( x ) \times \ln ( { x }^{ 2 } ) \times { e }^{ x } \div { \pi }^{ x } \times \sin ( x ) \times \cos ( { x }^{ x } )$$

Oplossen voor y (complex solution)

$$y=-\frac{\ln(x)\log(x^{2})\left(ie^{ix^{x}+\left(1+i\right)x}-ie^{ix^{x}+\left(1-i\right)x}+ie^{-ix^{x}+\left(1+i\right)x}-ie^{-ix^{x}+\left(1-i\right)x}\right)}{4\pi ^{x}}$$

$$x\neq 0$$

Oplossen voor y

$$y=2\log(e)\sin(x)\ln(x)^{2}\times \left(\frac{e}{\pi }\right)^{x}\cos(x^{x})$$

$$x>0$$