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

The solution to expand (x+ye^{yx})dx-xe^{yx}dy is xdx+e^{xy}ydx-xe^{yx}dy

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expand (x+ye^{yx})dx-xe^{yx}dy

expand

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

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

Solution steps

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

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

Expand

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

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

(x^{2}) + (3 x^{3})

(y - x) d x + (x + y) d y

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

\frac{x - 4}{x ( x + 5 )}

\frac{( x ^{2} + 1 )}{( s + 1 ) ^{3}}

What is expand (x+ye^{yx})dx-xe^{yx}dy ?
The solution to expand (x+ye^{yx})dx-xe^{yx}dy is xdx+e^{xy}ydx-xe^{yx}dy