d(ax)/dx
a
Assuming a is a constant and x is the variable with respect to which we are taking the derivative, we can use the power rule of differentiation to find the derivative of ax with respect to x.
The power rule states that if we have a function f(x) = x^n, then the derivative of f(x) with respect to x is given by:
f'(x) = nx^(n-1)
Applying the power rule here, we get:
d(ax)/dx = d(a(x^1))/dx [since a is a constant]
= a(d(x^1)/dx)
= a(1*x^(1-1))
= a*x^0
= a
Therefore, the derivative of ax with respect to x is simply a.
More Answers:
Mastering The Power Rule Of Differentiation: How To Differentiate D[Ax^2]/Dx.Mastering The Chain Rule Of Differentiation: How To Find The Derivative Of √X With Step-By-Step Examples
Learn How To Find The Derivative Of Ax^N Using The Power Rule Of Differentiation In Mathematics
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded