Question

Consider a function f(n) defined as follows, Where n is a non-negative

integer :



n if n ≤ 1

f(n) = n + f 1

2

if n is even, n > 1

n + f 1

2

( + 1) +

1

2

( − 1) if n is odd, n > 1

Write the recursion tree for n=5 and calculate f(n).​

Answer 1

Answer:

induction on recursive definitions even if there is no integer ... Thus, (x) has n + 1 left and n + 1 right parantheses. ... Consider the set S defined recursively as follows: 3 ∈ S and if.