d/dx (cos x)
The expression d/dx (cos x) represents the derivative of the function cos x with respect to x
The expression d/dx (cos x) represents the derivative of the function cos x with respect to x. To find this derivative, we can use the derivative rules for trigonometric functions.
The derivative of the cosine function, cos x, is equal to the negative sine function, -sin x. So, we can write it as:
d/dx (cos x) = -sin x
This means that the rate of change of the cosine function with respect to x is equal to the negative sine function.
More Answers:
Understanding the Tangent Function | Definition, Properties, and ApplicationsUnderstanding the Sine Function | Properties, Applications, and Calculation Methods
Understanding the Cosine Function | Definition, Properties, and Applications
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded