Question

I have the answer can someone please check me....
Find the derivative
t(x)=e^3x+1

Answer 1

is it \(t(x)=e^{3x+1}\)

Answer 2

or \(t(x)=e^{3x}+1\)

Answer 3

that was the answer that I got too the first post you did but I wasn't sure because it is the same as the problem

Answer 4

hold on that was not my answer at all, that was me trying to clarify the question

Answer 5

oh gotcha yes that is the question

Answer 6

which one? post one or post two?

Answer 7

post one is the question

Answer 8

\[t(x)=e ^{3x+1}\]

Answer 9

then by the chain rule you get
\[\frac{d}{dx}e^{f(x)}=f'(x)e^{f(x)}\]
in you case you have \(e^{3x+1}\) so the derivative is \(3e^{3x+1}\)

Answer 10

ok I wan't sure if the 3 came on front or not

Answer 11

don't forget the 3 out front, because you need to multiply by the derivative of \(3x+1\)

Answer 12

ok thanks

Answer 13

yw