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

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

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

simplify

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

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

Solution steps

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

Apply exponent rule:

a^{- b} = \frac{1}{a ^{b}}

= \frac{1}{e ^{c o s (x)}} sin (x)

Multiply fractions:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{1 \cdot sin ( x )}{e ^{c o s (x)}}

Multiply:

1 \cdot sin (x) = sin (x)

= \frac{sin ( x )}{e ^{c o s (x)}}

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

(4.29 x 1 0^{15}) (1.51 x 1 0^{- 4})

e^{- 2 x l n (4 + x^{2})}

\frac{21}{41}

8 (- 3 x^{2} + 1) 0.8 (- 3 x^{2} + 1)

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