Understanding the Derivative of the Sine Function | How to Find and Interpret d/dx [sin(x)]

d/dx [sinx] =

To find the derivative of the function f(x) = sin(x), we can use the basic rules of differentiation

To find the derivative of the function f(x) = sin(x), we can use the basic rules of differentiation. The derivative of sin(x) with respect to x, denoted as d/dx [sin(x)] or f'(x), is given by:

d/dx [sin(x)] = cos(x)

This means that the derivative of sin(x) is equal to cos(x). In other words, the rate of change of the sine function at any point x is given by the cosine of that point.

More Answers:
The Chain Rule | Derivative of kf(x) with respect to x explained
Understanding the Derivative of the Sum and Difference of Two Functions | A Comprehensive Guide
Mastering the Power Rule | Understanding and Applying the Fundamental Rule of Differentiation in Calculus

Cannot search an empty string. A search keyword is required.
" per_page="1" player_title="0" player_description="0"]

Share:

Recent Posts