d/dx(sin(x))
To find the derivative of sin(x) with respect to x, we can use the chain rule
To find the derivative of sin(x) with respect to x, we can use the chain rule. The chain rule states that if we have a composite function, f(g(x)), then the derivative can be found by taking the derivative of the outer function and multiplying it with the derivative of the inner function.
In this case, f(x) = sin(x) and g(x) = x. Therefore, we can write the composite function as f(g(x)) = sin(x).
To find the derivative, we will differentiate the sine function. The derivative of sin(x) is given by:
d/dx(sin(x)) = cos(x).
So, the derivative of sin(x) with respect to x is cos(x).
Therefore, d/dx(sin(x)) = cos(x).
More Answers:
Understanding the Greatest Integer Function: A Math Concept for Rounding Down to the Nearest Whole NumberUnderstanding the Absolute Value Function: Definition, Properties, and Applications in Mathematics
Understanding the Sine Function: Definition, Graph, and Applications
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded