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This is a classic question utilizing the definition of a divisor, quotient and dividend relation.
Dividend = divisor * quotient + remainder
Thus, p/q = 1.15 ---> p = 1.15q = q + 0.15q
Now, remainder can only be integer. Thus lets say 0.15q = I (an integer) ---> q=20*I/3. Thus I must be a multiple of 3 , making q as a multiple of 20. As the minimum value of q can be 20, eliminate A,B ,C .
Coming back to the question and the remaining options. If the divisor is 20, the remainder must be = 3 (based on the fact that I is a multiple of 3), giving you Dividend = 20+3=23.
If p and q are two positive integers and p/q = 1.15
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07 Feb 2016, 12:02
These are sub 600 level questions. I don't fool myself These sets of GMAT math bible questions aren't your typical GMAT 600-700 level questions. One must have never reviewed a GMAT CAT to describe the question above as 600level. It's simply ridiculous and delusional to rank it 600-700level. I'm sorry but that's the truth.
Re: If p and q are two positive integers and p/q = 1.15
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07 Feb 2016, 12:32
Nez wrote:
These are sub 600 level questions. I don't fool myself These sets of GMAT math bible questions aren't your typical GMAT 600-700 level questions. One must have never reviewed a GMAT CAT to describe the question above as 600level. It's simply ridiculous and delusional to rank it 600-700level. I'm sorry but that's the truth.
Might be, but relax... Based on the responses one can evaluate better the difficulty level of this question, and I'll update it accordingly. BTW there's no difficulty level given for GMATprep questions and even respected GMAT Tutors avoid classifying those _________________
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Re: If p and q are two positive integers and p/q = 1.15
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21 Jan 2019, 17:27
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71% (01:15) correct 
