Question

integration of cosx​

Answer 1

Answer:

Integration of cos x

Integration of cos x Step-by-step explanation:

Integration of cos x Step-by-step explanation:According to the theorem the integral of cos x will be equal to the function that has cos x as its derivative plus a constant.

Integration of cos x Step-by-step explanation:According to the theorem the integral of cos x will be equal to the function that has cos x as its derivative plus a constant. By the fundamental theorem of calculus and the fact that the derivative of sin x is cos x, we have that the integral of cos x is sin x + c, where c is a constant.

cos (x) dx = sin (x) + c.

Answer 2

Answer:

$\int \cos(x) dx = \sin(x) + C$

• sin(x)+C is the right answer.