A function f: N+→N+, defined on the set of positive integers N+, satisfies the following properties f(n) = f(n2) if n is even f(n) = f(n + 5) if n is oddLet R = {i∣∃j:f(j=i)} be the set of distinct value that f takes. The maximum possible size of R is

A function f: N+→N+, defined on the set of positive integers N+, sat

1.	A function f: N+→N+, defined on the set of positive integers N+, satisfies the following properties f(n) = f(n2) if n is even f(n) = f(n + 5) if n is oddLet R = {i∣∃j:f(j=i)} be the set of distinct value that f takes. The maximum possible size of R is
Answer» A function f: $N^{+} \to N^{+}$ , defined on the set of positive integers $N^{+}$ , satisfies the following properties f(n) = f $(\frac{n}{2})$ if n is even f(n) = f(n + 5) if n is odd Let R = ${i ∣ \exists j : f (j = i)}$ be the set of distinct value that f takes. The maximum possible size of R is