What is expand (xy(1-z))/(e^z) ?

The solution to expand (xy(1-z))/(e^z) is (xy)/(e^z)-(xyz)/(e^z)

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expand (xy(1-z))/(e^z)

expand

\frac{x y ( 1 - z )}{e ^{z}}

\frac{x y}{e ^{z}} - \frac{x yz}{e ^{z}}

Solution steps

\frac{x y ( 1 - z )}{e ^{z}}

Expand

x y (1 - z) : x y - x yz

= \frac{x y - x yz}{e ^{z}}

Apply the fraction rule:

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

\frac{x y - x yz}{e ^{z}} = \frac{x y}{e ^{z}} - \frac{x yz}{e ^{z}}

= \frac{x y}{e ^{z}} - \frac{x yz}{e ^{z}}

(98)^{3}

(x^{2} y - 1) d x + (x^{2} + y^{2}) d y

(x^{2} y + 2 x^{5} y) d x

\frac{12 - 4 m}{3 ( 5 - m )}

4 - 6 (2 (2) + 1 = 10)

What is expand (xy(1-z))/(e^z) ?
The solution to expand (xy(1-z))/(e^z) is (xy)/(e^z)-(xyz)/(e^z)