If `p_1a n dp_2` are two odd prime numbers such that `p_1> p_2,` then `p1 2-p2 2` is an even number (b) an odd number an odd prime number (c) a prime number

If P_1 and P_2 are two odd prime numbers such that P_1>P_2 then P_1^2-P_2^2 is

The number 2^(P)-1 is a prime number for

Let p be a prime number such that 3

Let p be prime number such that 3 < p < 50 , then p^2 - 1 is :

If P_(1) and P_(2) are two odd prime numbers, such that P_(1) gt P_(2), then P_(1)^(2)-P_(2)^(2) is………….

if p_(1) and p_(2) are odd prime numbers such that p_(1)gtp_(2) then P_(1)^(2) - P_(2)^(2) is always

The product of any natural number and the smallest prime is (a)an even number (b) an odd number a prime number (d) None of these

The product of any natural number and the smallest prime is an even number (b) an odd number a prime number (d) None of these

The function f(x)=(4sin^2x−1)^n (x^2−x+1),n in N , has a local minimum at x=pi/6 . Then (a) n is any even number (b) n is an odd number (c) n is odd prime number (d) n is any natural number