Let P(n): `n^(2)+n` is odd, then `P(n) Rightarrow P(n+1)` for all n. and P(1) is not true. From here, we can conclude that

Let P(n): n^(2)+n is odd. Then P(n) Rightarrow P(n+1) for all n in NN and P(1) is not true. From here, we can conclude that:

Let P(n) be a statement such that P(n) Rightarrow P(n+1) for all n in NN . Also P(k) is true, k in NN . Then we can conclude that:

Let P(n) be a statement such that P(n) Rightarrow P(n+1) for all n in NN . Also, if P(k) is true, k in N , then we can conclude that.-

A student was asked to prove a statement P(n) by using the principle of mathematical induction. He proved that P(n) Rightarrow P(n+1) for all n in N and also that P(4) is true: On the basis of the above he can conclude that P(n) is true.

A student was asked to prove a statement P(n) by using the principle of mathematical induction. He proved that P(n) Rightarrow P(n+1) for all n in N and also that P(4) is true: On the basis of the above he can conclude that P(n) is true.

Let P(n) be a statement and let P(n) Rightarrow P(n+1) for all natural number n, then P(n) is true.

Let P(n) be a statement and let P(n) Rightarrow P(n+1) for all natural number n, then P(n) is true.

Let P(n) :n^(2)+n is even.Is P(1) is true?

Let P(n) :n^(2) >9 . Is P(2) true?