What is expand ysec(x)dx-(y+1)tan(x)dy ?

The solution to expand ysec(x)dx-(y+1)tan(x)dy is ysec(x)dx-ytan(x)dy-tan(x)dy

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expand ysec(x)dx-(y+1)tan(x)dy

expand

y sec (x) d x - (y + 1) tan (x) d y

y sec (x) d x - y tan (x) d y - tan (x) d y

Solution steps

y sec (x) d x - (y + 1) tan (x) d y

= y sec (x) d x - tan (x) (y + 1) d y

Expand

- tan (x) d y (y + 1) : - y tan (x) d y - tan (x) d y

= y sec (x) d x - y tan (x) d y - tan (x) d y

(72 + x) (72 - x)

\frac{( - 1 + 2 α - α ^{2} ) ( ψ e ^{(1 - α) ψ u} )}{( 1 - u ) ^{α}}

(e^{\frac{x}{150}} - e^{- \frac{x}{150}})^{2}

(4 x - π)^{5}

\frac{( x + 2 ) ( x ^{2} - 2 x + 4 )}{x ^{3}}

What is expand ysec(x)dx-(y+1)tan(x)dy ?
The solution to expand ysec(x)dx-(y+1)tan(x)dy is ysec(x)dx-ytan(x)dy-tan(x)dy