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Bunuel
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IMO D

We have

0.7a / 0.08b

Since we are asked for least value, we maximize the denominator.

Shifting decimals, we can rewrite as

7a0 / 8b

Now to maximize denominator, put b as 9 and minimize numerator by putting a as 0

we get 700 / 89 - we get 8*89 = 712 hence it is closest to (D) 8
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In this question, the logic is to minimise the numerator and maximise the denominator. Thus -> 0.7a = 0.71 and 0.08b = 0.089.

a will not be 0 as the question says a and b are nonzero digits.

To solve, multiply the numerator by 1000 to get 710/89, thus the closest answer would be 8, i.e. option D.
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