What is simplify-e^{cos(e^x)}*sin(e^x)e^x ?

The solution to simplify-e^{cos(e^x)}*sin(e^x)e^x is -e^{x+cos(e^x)}sin(e^x)

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simplify-e^{cos(e^x)}*sin(e^x)e^x

simplify

- e^{c o s (e^{x})} \cdot sin (e^{x}) e^{x}

- e^{x + c o s (e^{x})} sin (e^{x})

Solution steps

- e^{c o s (e^{x})} sin (e^{x}) e^{x}

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

e^{c o s (e^{x})} e^{x} = e^{c o s (e^{x}) + x}

= - sin (e^{x}) e^{c o s (e^{x}) + x}

(e^{2 u})^{2}

e^{- 0.05 t} (20 e^{0.05 t})

(([\frac{1}{2}])^{3})^{0}^{- 2}

120 e^{- 0.05}

93.8 (1 0^{- 5})

What is simplify-e^{cos(e^x)}*sin(e^x)e^x ?
The solution to simplify-e^{cos(e^x)}*sin(e^x)e^x is -e^{x+cos(e^x)}sin(e^x)