find the derivative of x^coshx

asked by guest
on Mar 29, 2025 at 11:29 pm



You asked:

Find the derivative of the function xcosh⁡(x){x}^{\cosh\left( x \right)} with respect to xx.

MathBot Answer:

ddx[xcosh⁡(x)]=xcosh⁡(x)(log⁡(x)sinh⁡(x)+cosh⁡(x)x)\frac{d}{d x}\left[{x}^{\cosh\left( x \right)}\right] = x^{\cosh{\left(x \right)}} \left(\log{\left(x \right)} \sinh{\left(x \right)} + \frac{\cosh{\left(x \right)}}{x}\right)

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