What is Δsin(x)cos(y)e^{-y_{2}} ?

The solution to Δsin(x)cos(y)e^{-y_{2}} is (Δsin(x)cos(y))/(e^{y_{2)}}

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simplify Δsin(x)cos(y)e^{-y_{2}}

simplify

Δ sin (x) cos (y) e^{- y_{2}}

\frac{Δ sin ( x ) cos ( y )}{e ^{y_{2}}}

Solution steps

Δ sin (x) cos (y) e^{- y_{2}}

Apply exponent rule:

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

= Δ \frac{1}{e ^{y_{2}}} sin (x) cos (y)

Multiply fractions:

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

= \frac{1Δ sin ( x ) cos ( y )}{e ^{y_{2}}}

Multiply:

1Δ = Δ

= \frac{Δ sin ( x ) cos ( y )}{e ^{y_{2}}}

2 5 + 26 5 - 26

3.5 x 1 0^{- 7}

e^{- 2.22}

3^{7}

1.54 \cdot 1 0^{- 4}

What is Δsin(x)cos(y)e^{-y_{2}} ?
The solution to Δsin(x)cos(y)e^{-y_{2}} is (Δsin(x)cos(y))/(e^{y_{2)}}