If a and b are positive even integers, and the least common multiple of a and b is expressed as a*b/t, which of the following statements could be false?	Select
A) n is a factor of both a and b	B) (a*b)/n < ab	C) ab is multiple of 2.	D) (a*b)/n is a multiple of 2.	E) t is a multiple of 4.
If we divide bynand get a multiple ofaand ofb, then t must be a common factor. Answer A must be true.   Ifaandbare even integers, dividing by a factor (also an integer) results in something smaller than the productab. Answer B must be true.   If eitheraorbis even, thenabmust be even. Answer C must be true.   If both are even, the smallest either number can be is 2. Thus, the smallest common factor must be 2. Answer D must be true.   Ifbis 6 andais 2,nwould be 6, which is not 4. t is a multiple of 4. can be false.
<result>E</result>
If a and b are positive even integers, and the least common multiple of a and b is expressed as a*b/t, which of the following statements could be false?