What is expand (cos(y)-xsec^2(y))dx-sin(y)dy ?

The solution to expand (cos(y)-xsec^2(y))dx-sin(y)dy is cos(y)dx-xsec^2(y)dx-sin(y)dy

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expand (cos(y)-xsec^2(y))dx-sin(y)dy

expand

(cos (y) - x sec^{2} (y)) d x - sin (y) d y

cos (y) d x - x sec^{2} (y) d x - sin (y) d y

Solution steps

(cos (y) - x sec^{2} (y)) d x - sin (y) d y

Expand

d x (cos (y) - x sec^{2} (y)) : cos (y) d x - x sec^{2} (y) d x

= cos (y) d x - x sec^{2} (y) d x - sin (y) d y

5^{3}

(e^{y} + 1)^{2} e^{- y} d x + (e^{x} + 1)^{3} e^{- x} d y

\frac{2 ( x ^{3} - 6 x ^{2} + 12 x - 7 )}{( x - 2 ) ^{3}}

(\frac{4}{16} x + \frac{5}{16} y + \frac{3}{16} z + \frac{4}{16} w)^{4}

(2 a^{3} + \frac{3}{a})^{6}

What is expand (cos(y)-xsec^2(y))dx-sin(y)dy ?
The solution to expand (cos(y)-xsec^2(y))dx-sin(y)dy is cos(y)dx-xsec^2(y)dx-sin(y)dy