Divisible Sandwiches

Define AA as follows: A=100n zeroes1,A=1\underbrace{0\cdots 0}_{n \text{ zeroes}}1, where nn is a positive integer. Does there exist another number BB similarly formed that is a multiple of AA: B=100m zeroes1B=1\underbrace{0\cdots 0}_{m \text{ zeroes}}1 such that B>A?B>A?

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