What is expand (e^{x+y}+ye^y)dx+(xe^y-1)dy ?

The solution to expand (e^{x+y}+ye^y)dx+(xe^y-1)dy is e^{x+y}dx+e^yydx+e^yxdy-dy

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expand (e^{x+y}+ye^y)dx+(xe^y-1)dy

expand

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

e^{x + y} d x + e^{y} y d x + e^{y} x d y - d y

Solution steps

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

= (e^{x + y} + e^{y} y) d x + (e^{y} x - 1) d y

Expand

d x (e^{x + y} + y e^{y}) : e^{x + y} d x + e^{y} y d x

= e^{x + y} d x + e^{y} y d x + (x e^{y} - 1) d y

Expand

d y (x e^{y} - 1) : e^{y} x d y - d y

= e^{x + y} d x + e^{y} y d x + e^{y} x d y - d y

- 3 j (3 j^{2})

\frac{( 1000 + n ^{2} ) ^{2}}{1000000}

Z ((n - 1) a^{n - 1})

f (35 (t - \frac{4}{5})) H (t - \frac{4}{5})

- \frac{( h - 8 ) ( h - 12 )}{4}

What is expand (e^{x+y}+ye^y)dx+(xe^y-1)dy ?
The solution to expand (e^{x+y}+ye^y)dx+(xe^y-1)dy is e^{x+y}dx+e^yydx+e^yxdy-dy