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Apply the formula: $\frac{d}{dx}\left(x\right)$$=y=x$, where $d/dx=\frac{d}{dx}$, $d/dx?x=\frac{d}{dx}\left(\frac{4x^2}{e^{2x}\mathrm{sinh}\left(2x\right)}\right)$ and $x=\frac{4x^2}{e^{2x}\mathrm{sinh}\left(2x\right)}$
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$y=\frac{4x^2}{e^{2x}\mathrm{sinh}\left(2x\right)}$
Learn how to solve problems step by step online. Find the derivative d/dx((4x^2)/(e^(2x)sinh(2x))). Apply the formula: \frac{d}{dx}\left(x\right)=y=x, where d/dx=\frac{d}{dx}, d/dx?x=\frac{d}{dx}\left(\frac{4x^2}{e^{2x}\mathrm{sinh}\left(2x\right)}\right) and x=\frac{4x^2}{e^{2x}\mathrm{sinh}\left(2x\right)}. Apply the formula: y=x\to \ln\left(y\right)=\ln\left(x\right), where x=\frac{4x^2}{e^{2x}\mathrm{sinh}\left(2x\right)}. Apply the formula: y=x\to y=x, where x=\ln\left(\frac{4x^2}{e^{2x}\mathrm{sinh}\left(2x\right)}\right) and y=\ln\left(y\right). Apply the formula: \ln\left(y\right)=x\to \frac{d}{dx}\left(\ln\left(y\right)\right)=\frac{d}{dx}\left(x\right), where x=\ln\left(4x^2\right)-2x-\ln\left(\mathrm{sinh}\left(2x\right)\right).
