Let x and y be positive integers, and r and s be single-digit positive integers. If x/y = r.sss, where the bar below the s indicates that the decimal repeats infinitely, which of the following CANNOT be true?=	Pick:	A) y = 1.2 × 10^a, where a is a positive integer.	B) y = 1.5 × 10^b, where b is a positive integer.	C) y = 1.8 × 10^c, where c is a positive integer.	D) y = 2.5 × 10^d, where d is a positive integer.	E) y = 2.7 × 10^e, where e is a positive integer.
Concentrating only on the answer choices, only option D is not a multiple of 3. The rest of them are multiples of 3, thats a common trend in other answer choices. With this logic can we say that Option y = 1.2 × 10^a, where a is a positive integer. is correct answer?
<result>A</result>
Let x and y be positive integers, and r and s be single-digit positive integers. If x/y = r.sss, where the bar below the s indicates that the decimal repeats infinitely, which of the following CANNOT be true?=