p : x is even, `q : x^(2)` is even. The symbolic form of "x is even or `x^(2)` is even", is

p : x is even , q : x^(2) is even. The symbolic form of "x is not even and x^(2) is even", is

p : x is odd, q : x^(2) is odd. The symbolic form of "x is even iff x^(2) is even", is

p : x is odd , q : x^(2) is odd, the symbolic form of "x is even or x^(2) is odd", is

p : x is odd : q : x^(2) is odd. The symbolic form of "x is odd and x^(2) is even", is

Prove that if x is even then x^(2) is even

If xy is even and z is even, what is x+z ?

Converse of the statement ''If a number x is even, then x^(2) is even'' is

If x is integer and x^2 is even, which of the following must be true?

The statement ' If x ^ 2 is not even then x is not even ' converse is

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