What is expand (sin(x)sin(y)-xe^y)dy ?

The solution to expand (sin(x)sin(y)-xe^y)dy is sin(x)sin(y)dy-e^yxdy

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expand (sin(x)sin(y)-xe^y)dy

expand

(sin (x) sin (y) - x e^{y}) d y

sin (x) sin (y) d y - e^{y} x d y

Solution steps

(sin (x) sin (y) - x e^{y}) d y

= (sin (x) sin (y) - e^{y} x) d y

Apply the distributive law:

a (b - c) = ab - a c

a = d y, b = sin (x) sin (y), c = x e^{y}

= d y sin (x) sin (y) - d y x e^{y}

= sin (x) sin (y) d y - e^{y} x d y

\frac{d}{d t} ((x) (t^{3} + t - 3))

\frac{1}{5} (1 + e^{2 x})

(x + 3) \cdot ln (x + 3)

(1 - c e^{- \frac{x ^{2}}{2}})^{2}

\frac{( 1 + r ) ( 1 - a ) ( x ) + c}{( 1 + r )}

What is expand (sin(x)sin(y)-xe^y)dy ?
The solution to expand (sin(x)sin(y)-xe^y)dy is sin(x)sin(y)dy-e^yxdy