The chain rule says that if we have u(x) and f(u(x)),
df/dx = df/du * du/dx
f is the outside function, u is the inside.
So, in the first case
f(u) = √u
u(x) = 2x+9
#2.
f(u) = cos(u)
u(x) = cos(x)
#3. Is almost a trick question.
f(u) = tan(u)
u(x) = x
Find the outside and inside functions of the following to find their derivatives:
1) sqrt(2x+9)
2) cos(cos(x))
3) tan(x)
I already know how to find their derivatives I'm just not exactly sure what parts of the chain rule equation would be considered the outside and inside.
1 answer