Question

Derivative Of E^3x use a chain rule to find the derivative of f(x)=e^3x

Answer 1

`3e^(3x)`

Step-by-step explanation: By the chain rule,

`(d)/(dx) (e^(3x)) = (d)/(dx) (e^(3x)) * (d)/(dx) (3x).`

The derivative of e^(function) is just e^(function). The derivative of 3x is 3.

Answer 2

you have to change the variable, u=3x and from this can derivate u and get du=3, so the derivate for e^u is u'*e^u so the answers is 3e^3x