Using contrapositive method, prove that -''If x is an interger and `x^(2)` is an odd number then x will be an odd number''.

Prove that if x is odd , then x^(2) is also odd.

Prove that if x is odd , then x^(2) is also odd.

Prove that if x is odd , then x^(2) is also odd.

Prove that if x is odd , then x^(2) is also odd.

Show that the following statement is true by the method of contrapositive p: if x is an integer and x^(2) is odd then x is also odd.

Using contrapositive method show that the compound statement is are true or not-If a and b.are odd numbers, then ab is odd number

Show that the following statement is true by the method of contrapositive p : if\ x is an integer and x^2 is odd then x is also odd.

The contrapositive of the statement If x is a prime number then x is odd is

The contrapositive statement of the statement "If x is prime number, then x is odd" is

The contrapositive statement of the statement "If x is prime number, then x is odd" is