P is an integer divisible by 4 and Q is an integer divisible by 3. Which of the following must be odd? Choose the correct choice from the following choices:
A) Q(P+1) B) 2P+3Q C) P*Q^2 D) P^2*Q^3 E) None of the above.
Given: P is an integer divisible by 4 and Q is an integer divisible by 3   A. Q(P+1)   Let us take Q=6 (divisible by 3) and P=4 (divisible by 4). Q(P+1) is even.   False.   B. 2P+3Q   Let us again take Q=6 (divisible by 3) and P=4 (divisible by 4). 2P+3Q is even.   False.   C. P*Q^2   Let us again take Q=6 (divisible by 3) and P=4 (divisible by 4). P*Q^2 is even.   False.   D. P^2*Q^3   Let us again take Q=6 (divisible by 3) and P2*  3= 
<gadget id="calculator">2*  3</gadget>
<output>6</output>
6 (divisible by 3) and P=4 (divisible by 4). P^2*Q^3 is even.   False.   E. None of the above.   None of the above. is the answer
<result>E</result>
P is an integer divisible by 4 and Q is an integer divisible by 3. Which of the following must be odd?