If M, A and T ate distinct positive integers such that M $$\times$$ A $$\times$$ T = 1947, then which of the following is the maximum possible value of M + A + T?
1947 = $$1\times3\times649$$ = $$3\times11\times59$$
$$M\times A\times T=1\times3\times649=3\times11\times59$$
Maximum value of M + A + T = 1 + 3 + 649 = 653
The answer is option C.
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