Which of the following MUST yield an integer when divided by 11? Select.
A) The sum of eleven consecutive positive integers.	B) The square of a prime number.	C) The sum of two odd integers.	D) The product of three consecutive odd numbers.	E) The difference between a multiple of 8 and a multiple of 3.
For option A: Let the numbers be (x-5), (x-4), (x-3), (x-2), (x-1), (x), (x+1), (x+2), (x+3), (x+4), (x+5).   Now, (x-5)+(x-4)+(x-3)+(x-2)+(x-1) + (x) + (x+1) + (x+2)+(x+3)+(x+4)+(x+5) = 11(x). Hence A is true. No need to check other answers since there can only be one correct answer.   So, The sum of eleven consecutive positive integers.ns(The sum of eleven consecutive positive integers.).
<result>A</result>
Which of the following MUST yield an integer when divided by 11?