Prove that the cpmpound statement “If x and y are odd integers, then xy is odd integer” is valid, using contrapositive method

prove that the compound statement " if x and y are odd integers , then xy is and odd integer " is valid using contrapositive method

prove that the compound statement " if x and y are odd integers , then xy is and odd integer " is valid using direct method

If x and y are odd integers, then xy is also an odd integer r examine its truth value.

Using contrapositive method show tha the compund statement .is true or not. If x and y are odd integers,'then xy is also a odd integer.

If p and q are odd integers,then the equation x^2+2px+2q =0

Examine the validity of the follwing compound statements : If a and b are integers such that ab is an odd integer , then both a and b are odd integers .

If n is an odd integer, prove that n^(2) is also an odd integer.

Check the validity of the compound statement :If x be a real number such that 2x^3+5x=0 , then x=0" by contrapositive method

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

Write the converse of each of the following conditional statements : If x and y are two integers such that (x -y) is always a positive integer , then xgty .