What is expand e^x(cos(y)dy-sin(y)dy) ?

The solution to expand e^x(cos(y)dy-sin(y)dy) is e^xcos(y)dy-e^xsin(y)dy

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expand e^x(cos(y)dy-sin(y)dy)

expand

e^{x} (cos (y) d y - sin (y) d y)

e^{x} cos (y) d y - e^{x} sin (y) d y

Solution steps

e^{x} (cos (y) d y - sin (y) d y)

Apply the distributive law:

a (b - c) = ab - a c

a = e^{x}, b = cos (y) d y, c = sin (y) d y

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

(x + 5)^{3} y^{'} (x)

(4 t^{3}) (t^{2 + 5})

(2 + 3 x - 4 x^{2})^{5}

\frac{9 ( x + h ) - 9 x ^{2}}{h}

(6 x^{3} + 7) \cdot (e^{x})

What is expand e^x(cos(y)dy-sin(y)dy) ?
The solution to expand e^x(cos(y)dy-sin(y)dy) is e^xcos(y)dy-e^xsin(y)dy