Derivative of sin(x)
cosu du
The derivative of sin(x) can be found using the chain rule of differentiation as follows:
Let y = sin(x)
Using the chain rule, we can write:
dy/dx = cos(x) * d/dx(x)
The derivative of x with respect to x is equal to 1, therefore:
dy/dx = cos(x) * 1
Therefore, the derivative of sin(x) is:
cos(x)
More Answers:
Learn How to Find the Derivative of cot(x) Using Quotient Rule of DifferentiationLearn how to find the derivative of sec(x) using the quotient rule in terms of sine and cosine
Mastering the Derivative of Tan(x): Simplifying with the Quotient Rule and Sec^2(x)
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded