There is a sequence An for a positive integer n such that when An-2 is divided by An-1 the remainder is An. If A3=6, A4=0, which of the following can be the value of A1?  Select:	A) 48	B) 50	C) 52	D) 56	E) 58
When 481/482, Remainder = 483 = 6 --&gt; 481 = x482 + 6   When 482/483, Remainder = 484 = 0 --&gt; 482 = y483   481 = xy483 + 6 = k483 + 6 = 6(k + 1) --&gt; 481 must be a multiple of 6   Only option 48 is a multiple of 6   48nswer: 48
<result>A</result>
There is a sequence An for a positive integer n such that when An-2 is divided by An-1 the remainder is An. If A3=6, A4=0, which of the following can be the value of A1?