Master The Linearity Property Of Differentiation: Simplifying Derivatives Of Math Functions With Examples.

d/dx[f(x)-g(x)]=

g(x)f'(x) – f(x)g'(x)

Using the linearity property of differentiation, we can write

d/dx[f(x)-g(x)]= d/dx[f(x)] – d/dx[g(x)]

Here, we are simply subtracting the derivative of g(x) from the derivative of f(x).

Therefore, the answer is:

d/dx[f(x)-g(x)] = f'(x) – g'(x)

where f'(x) is the derivative of f(x) and g'(x) is the derivative of g(x).

More Answers:
How To Differentiate D/Dx[B^X] Using The Chain Rule: Step-By-Step Guide
Mastering Calculus: Proving The Derivative Of E^X Is E^X With Step-By-Step Process
Master The Art Of Finding Derivatives: A Guide To The Derivative Of X To The Power Of N

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