Answer:
Explanation:
To find [fo(hog)] (1), we need to first evaluate the composition hog at x = 1, and then plug the result into f.
Let's start by evaluating hog at x = 1:
hog(x) = h(g(x)) = h(x + 4) = (x + 4)^2 - 1
So, hog(1) = (1 + 4)^2 - 1 = 24
Now we can evaluate f at hog(1):
f(hog(1)) = f(24) = 3(24) = 72
Therefore, [fo(hog)] (1) = 72.