Derivative of cos 2x frim first principle method
Answers
Answered by
3
The derivative of cos(2x) is -2sin(2x). The process of finding this derivative uses the chain rule. We can use integrals to check our work when finding derivatives. If D(x) is the derivative of f(x), then the integral of D(x) is f(x) + C, where C is a constant.
Answered by
5
Answer:
hi mate here is ur answer
y=cos(2x)
Let, t=2x
Implies, dt/dx=2.
Also, y=cos(t)
Implies, dy/dt= -sin(t) .
By Chain rule,
dy/dx=(dy/dt)×(dt/dx)
dy/dx=[-sin(t)]×2
dy/dx=-2sin(t)
hope it help!!!!!!!!!!!
Similar questions