What is ae^{-sin(x)}e^{-sin(x)} ?

The solution to ae^{-sin(x)}e^{-sin(x)} is ae^{-2sin(x)}

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simplify ae^{-sin(x)}e^{-sin(x)}

simplify

a e^{- s i n (x)} e^{- s i n (x)}

a e^{- 2 s i n (x)}

Solution steps

a e^{- s i n (x)} e^{- s i n (x)}

Apply exponent rule:

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

e^{- s i n (x)} e^{- s i n (x)} = e^{- s i n (x) - s i n (x)}

= a e^{- s i n (x) - s i n (x)}

Add similar elements:

- sin (x) - sin (x) = - 2 sin (x)

= a e^{- 2 s i n (x)}

e^{- 0.4 \cdot 10000}

7.29 \cdot 1 0^{- 4}

e^{- 2 (l n (7))}

3 x + 7

64 \cdot - 144

What is ae^{-sin(x)}e^{-sin(x)} ?
The solution to ae^{-sin(x)}e^{-sin(x)} is ae^{-2sin(x)}