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Bunuel What if r and s are 0? Shouldn't the answer be C?
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Hello AnubhavRao to calculate percent r from s we shoud divide r on s
If r = 0 than r will be 0% from any number: 0/any number = 0 If s = 0 than we can't calculate percents from this number because dividing on 0 forbidden
Bunuel What if r and s are 0? Shouldn't the answer be C?
Hello AnubhavRao to calculate percent r from s we shoud divide r on s
If r = 0 than r will be 0% from any number: 0/any number = 0 If s = 0 than we can't calculate percents from this number because dividing on 0 forbidden
Bunuel What if r and s are 0? Shouldn't the answer be C?
Hello AnubhavRao to calculate percent r from s we shoud divide r on s
If r = 0 than r will be 0% from any number: 0/any number = 0 If s = 0 than we can't calculate percents from this number because dividing on 0 forbidden
So 1 statement is sufficient and Answer is A
If r= 60% of s= 3/5 s
r/s= 3/5s/s= 3/5
Isnt this possible ?
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Hello saharshbagaria r doesn't equal to 60% r is 60% from s but value of r doesn't changes from this fact
for example r = 120 and s = 200 than r/s = 120/200 = 3/5 = 60%
If r and s are non-negative, what is the ratio of r to s? What is r/s)? (1) r is 60 percent of s. r = (60/100) s = > r/s can be determined. Sufficient. (2) r is 42 less than s r = s - 42 => r/s cannot be determined. Not sufficient. A
This is a badly worded question. The question absolutely needs to tell you that r and s are positive here, or else it makes no sense. When you look at Statement 1, can r and s be zero? As a pure technicality, 0 is indeed 60% of 0. But at the same time, it makes very little to sense to say "0 is exactly 60% of 0", because it's also true that 0 is 1,000,000% of 0, and that 0 is 0.001% of 0. So where does the precise value of '60%' come from in this case? If you were asked "0 is what percent of 0?", no one would ever choose '60' as the answer - it's a question that has no answer at all.
Any real GMAT ratio question will always tell you in advance that your denominator is greater than zero (or if it doesn't you can safely assume it). It doesn't make sense to debate what answer is right here, because the question is simply badly designed - you can justify A or C, depending on whether you think it's legitimate to consider s=0.
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