Answer:
Degree of (fog)(x) is:
6
Explanation:
We are given

We have to find the degree of the function (fog)(x)
First of all we find (fog)(x)
(fog)(x)=f(g(x))
=

=

=

=

Hence, Degree of (fog)(x) is:
6
(Since degree is the highest power of x contained in the expression)