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Hi, just had a small question - I was able to prove that (A) is sufficient.
But got confused for (B)

In DS, do we know have consistent answers across the answer choices?
For example, if (A) says that a/b=1/9, the (B) will also say that a/b=1/9.

We do not have discrepancy, do we?
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I too had the same question in my mind. But, I think, in this question since the value of a/b in both the statements remain the same (0.1), the consistency holds.

Posted from my mobile device
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Hi, just had a small question - I was able to prove that (A) is sufficient.
But got confused for (B)

In DS, do we know have consistent answers across the answer choices?
For example, if (A) says that a/b=1/9, the (B) will also say that a/b=1/9.

We do not have discrepancy, do we?


Yeah the statements should give same value even for variables a and b, but the answer would be D as you are to read each statement separately.
But you will not have this situation in actuals
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If a is a positive integer less than 3 and b is a positive integer less than 11, what is the value of the decimal expression of a/b when rounded to the nearest tenths?

a= 1 or 2, b= 1,2..10, and a/b=?

Stat1: When the decimal expression of a/b is rounded to the nearest hundredths the value of the hundredths digit is 1.
To reach hundredths value, we need denominator, b= 3 or 5 or 6 or 7 or 9,
to get hundredths as 1, only, 1/9 is possible. Sufficient.

Stat2: When the decimal expression of a/b is rounded to the nearest ten-thousandths the value of the ten-thousandths digit is 9.
To reach ten-hundredths value, we need denominator, b= 3 or 6 or 7 or 9,
to get ten-hundredths as 1, only, 1/7 is possible. Sufficient.

So, I think D. :)
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