"If n is an odd integer , then n is prime" = by giving a counter exmple prove that the given statement is not true .

If n is an odd integer, prove that n^(2) is also an odd integer.

If n is an odd positive integer then intabs(x^n) dx is equal to

‘If a and b are two odd integer, then (a + b) is an even intege.”—examine whether this compound statement is true of false

In an n-type silicon, which of the following statements is true?

If n is an odd integer, Prove that 16 is a divisor of n^4 + 4n^2 + 11 .

When n is an odd integer, then the total number of terms in the expresion of sin n theta in powers of sin theta is-

If nge4 is an integer,prove by induction that n^(2)ltn! .

If nge3 is an integer prove that 2n+1 lt 2^n by P.M.I.

By giving a counter example, show that the following statement is false. If n is an odd integer, then n is prime.