Answer:
Option a is correct
(f∘g)(10)=37
Explanation:
Given the functions:


We have to find (f∘q)(10).
At x = 10
g(10) = 10-4 = 6
then;

Substitute the value of g(10) we have;

Substitute the value of x = 6 in f(x) we have;

⇒

Therefore, the value of (f∘g)(10) is, 37