What is the integral of (1-n)cos(x) ?

The integral of (1-n)cos(x) is (1-n)sin(x)+C

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integral of (1-n)cos(x)

integral

(1 - n) cos (x)

(1 - n) sin (x) + C

Solution steps

\int (1 - n) cos (x) d x

Take the constant out:

\int a \cdot f (x) d x = a \cdot \int f (x) d x

= (1 - n) \cdot \int cos (x) d x

\int cos (x) d x = sin (x)

= (1 - n) sin (x)

Add a constant to the solution

= (1 - n) sin (x) + C

\frac{1}{( r - 1 )}

\frac{cos ( 1 )}{x}

\frac{1}{( sin ^{2} ( x ) \cdot cos ^{4} ( x ) )}

\frac{x ^{4}}{( x + 1 )}

\frac{( x ^{2} - x - 2 )}{( 1 - x ^{2} )}

What is the integral of (1-n)cos(x) ?
The integral of (1-n)cos(x) is (1-n)sin(x)+C