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

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

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

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

For the following three statements p : 2 is an even number q : 2 is a prime number r : Sum of two prime numbers is always even. Then, the symbolic statement (p ^^ q) rArr ~ r means