if m is a positive integer greater than 8, which of the following must be divisible by 4?	Choose the correct choice from the following answers:  A) m(m-1)(m+2)(m+3)  B) m(m-1)(m+3)(m+4)  C) m(m-3)(m+2)(m+4)  D) m(m-3)(m+2)(m+3)  E) m(m+1)(m+3)(m+4)
D.   For any integer m, D is the only answer choice which will always be divisible by 4.   A product of 4 consecutive integers will always be divisible by 4. Since, none of the answer choices are a product of 4 consecutive integers, we have to ensure at least one of the integers is always a multiple of 4. The best way to do that is to ensure the answer choice ism* [(m-1)OR(m+3)] * [(m-2)OR(m+2)] * [(m-3)OR(m+1)]. (answer m(m-3)(m+2)(m+3))
<result>D</result>
if m is a positive integer greater than 8, which of the following must be divisible by 4?