What is expand (y-x+xycot(x))dx+xdy_{=0} ?

The solution to expand (y-x+xycot(x))dx+xdy_{=0} is ydx-xdx+yxcot(x)dx+xdy_{=0}

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expand (y-x+xycot(x))dx+xdy_{=0}

expand

(y - x + x y cot (x)) d x + x d y_{= 0}

y d x - x d x + y x cot (x) d x + x d y_{= 0}

Solution steps

(y - x + x y cot (x)) d x + x d y_{= 0}

= (y - x + y x cot (x)) d x + x d y_{= 0}

Expand

d x (y - x + x y cot (x)) : y d x - x d x + y x cot (x) d x

= y d x - x d x + y x cot (x) d x + x d y_{= 0}

\frac{d}{d t} ((z (t)) (- 10 sin (t) + 2 cos (t)))

\frac{( 2 n - 1 ) ( 2 n )}{2} n

(s + 2 π)^{2}

\frac{d}{d r} ((r) (\frac{8 π r}{3} - \frac{2 v}{r}))

\frac{d ^{2}}{d h ^{2}} ((V (h)) ((3 h^{2} + 4)^{\frac{3}{2}} - 8))

What is expand (y-x+xycot(x))dx+xdy_{=0} ?
The solution to expand (y-x+xycot(x))dx+xdy_{=0} is ydx-xdx+yxcot(x)dx+xdy_{=0}