d/dx(cosx)
To find the derivative of cos(x) with respect to x (d/dx(cosx)), you can use the basic rules of differentiation
To find the derivative of cos(x) with respect to x (d/dx(cosx)), you can use the basic rules of differentiation.
The derivative of cos(x) can be found using the chain rule of differentiation:
d/dx(cos(x)) = -sin(x)
The chain rule states that if you have a composite function, such as cos(x), you can find its derivative by taking the derivative of the outer function (cos) and multiplying it by the derivative of the inner function (x).
The derivative of the outer function cos(x) is -sin(x). This means that for each value of x, the rate of change of cos(x) is equivalent to -sin(x).
Therefore, the derivative of cos(x) with respect to x is -sin(x).
More Answers:
The Continuity Rule in Calculus: Explained and AppliedMastering Derivatives: A step-by-step guide to finding derivatives using the power, constant, sum, and product rules.
Understanding the Chain Rule: Derivative of sin(x) with Respect to x is cos(x)
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded