Write $\frac{1}{4}\left(e^{12 x}+e^{2 x}-e^{-2 x}-e^{-12 x}\right)$ as $\cosh (a x) \sin (b x)$ for some $a$ and $b$.

Name: Write $\frac{1}{4}\left(e^{12 x}+e^{2 x}-e^{-2 x}-e^{-12 x}\right)$ as $\cosh (a x) \sin (b x)$ for some $a$ and $b$.
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The Answer of Write $\frac{1}{4}\left(e^{12 x}+e^{2 x}-e^{-2 x}-e^{-12 x}\right)$ as $\cosh (a x) \sin (b x)$ for some $a$ and $b$.

Write 14(e12x+e2x−e−2x−e−12x)\frac{1}{4}\left(e^{12 x}+e^{2 x}-e^{-2 x}-e^{-12 x}\right)41​(e12x+e2x−e−2x−e−12x) As cosh⁡(ax)sin⁡(bx)\cosh (a x) \sin (b x)cosh(ax)sin(bx)

Write $\frac{1}{4}\left(e^{12 x}+e^{2 x}-e^{-2 x}-e^{-12 x}\right)$ As $\cosh (a x) \sin (b x)$