The answer is A.) 2550
The given function is a recursive function which takes starting value as 100. It keeps on adding the present value and the value obtained by calling the function f(n-2) where n is current value. It stops at n=0 where it returns 0.
As a result, it forms an AP starting with first term as 2 and last term as 100 with 2 common difference and total terms as 50.
So applying Sum of AP, we get :-
S= (n*(a+l))/2 = (50*(2+100))/2 = 2550