If x and y are distinct prime numbers less than ten, what must be true about the product of x and y?	Answers:
A) xy is even
B) xy is odd
C) xy < 0
D) xy < 36
E) xy > 6
Prime numbers less than 10 = 2, 3, 5, 7. x and y can take any oth the values   On checking the options   A. xy is even   xy can be even or odd both   B. xy is odd   xy can be even or odd both   C. xy &lt; 0   Product of two prime numbers can never be &lt; 0   Prime numbers are always positive   D. xy &lt; 36   The maximum value of multiplication can be  5*7= 
<gadget id="calculator"> 5*7</gadget>
<output>35</output>
35.   Hence this is true always   E. xy &gt; 6   x= 2, y = 3   In this case, xy = 6. FALSE   Correct Option: xy &lt; 36
<result>D</result>
If x and y are distinct prime numbers less than ten, what must be true about the product of x and y?