d/dx [cf(x)]
cf'(x)
The derivative of the function cf(x) with respect to x is given by:
d/dx [cf(x)] = c * d/dx [f(x)]
where c is a constant.
In other words, the derivative of a constant times a function is equal to the constant times the derivative of that function.
To find the derivative of the function f(x), we can use any of the standard differentiation rules. For example, if f(x) is a polynomial, we can use the power rule. If f(x) is a trigonometric function, we can use the trigonometric differentiation rules.
Overall, the derivative of cf(x) is obtained by multiplying the derivative of f(x) by the constant c.
More Answers:
How To Use The Quotient Rule Of Differentiation For Finding Derivatives Of F(X) / G(X)Master The Product Rule Of Differentiation: Learn How To Find Derivatives Of Functions
Learn How To Find Derivative Of Sum Or Difference Of Two Functions – Formula And Examples