p is a prime number and `(p^2+ 3)` is also a prime number. The number of numbers that p carn assume is

p is a prime number and (2+3) s also a prime number.The number of numbers that p can assume is

A and B are two that n(A) gt n(B) . P(A) and P(B) are power sets of A and B respectively and the difference between cardinal numbers of P(A) and P(B) is a three digit prime number. The number of elements in set A is "______" .

A and B are two that n(A) gt n(B) . P(A) and P(B) are power sets of A and B respectlively and the difference between cardinal numbers of P(A) and P(B) is a three digit prime number. The number of elements in set B is "______" .

sqrtp (where p is a prime number) is

Consider p to q : If today is Sunday their 3 is a prime number Her p: Today's Sunday, q:3 is a prime number. The truth of p to q is T because the conculsion of has truth value T. Consequences.

If 2^p + 1 is a prime number, then p must be power of:

Consider the following statements : 1. There exists only one prime number p such that (17 p + 1) is a square 2. If x is the product of 10 consecutive prime numbers starting from 2, then (x + 1) iş also a prime number Which of the above statements is/are correct?

Let P(n): n^(2)-n+41 is a prime number, then