Differentiate the following functions from first principles :
e3x
We have to find the derivative of e3x with the first principle method, so,
f(x) = e3x
by using the first principle formula, we get,
f ‘(x) = ![]()
f ‘(x) = ![]()
f ‘(x) = ![]()
f ‘(x) = ![]()
[By using
= 1]
f ‘(x) = 3e3x
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