Question

Find h' (2) , given h(x) = f(g(x)) , f(u)= u^2 - 1, g(2)=3, and g'(2) -1

Answer 1

I believe h'(x) = f' (g(x)) g'(x)

Answer 2

yes that is correct

Answer 3

but g(X) is not given...and what is f(u)= u^2 - 1 for..

Answer 4

\[f(u)=u^2-1\] so
\[f(g(x))=g^2(x)-1\]

Answer 5

how is g(x) = u..?

Answer 6

\[f(\zeta)=\zeta^2-1\]

Answer 7

srry..i dont get that... what is that equation...

Answer 8

what does this mean?

Answer 9

it says solve

Answer 10

solve the solution x=_____________

Answer 11

how do u find f' g(x)?