GMAT questions are typically designed so that you can get to the correct answer with more than one approach. In that way, the GMAT rewards critical thinking. While the long, step-heavy, technical approach can get you to the correct answer, it’s likely that there is a much faster, strategic approach that will save you time, requires less effort and helps you avoid overall pacing problems (so that you don’t have to guess on a bunch of questions at the end of the section because you’re low on time).
When you consider the following quant question, which approach immediately comes to mind? Is ‘your way’ of approaching this question actually the fastest way? Consider the four methods of approach below…
If Jake loses eight pounds, he will weigh twice as much as his sister. Together they now weigh 278 pounds. What is Jake’s present weight, in pounds?
a) 131
b) 135
c) 139
d) 147
e) 188
After looking at this prompt, many GMATers will be reminded of algebra that they’ve done before. There are actually two different ways to do that algebra though:
1) Algebra with two variables
Let’s call the two variables ‘J’ (for Jake’s present weight) and ‘S’ (for the sister’s present weight). Based on the information in the prompt, we can create two equations:
(J – 8) = 2(S)
J + S = 278
From here, you can use ‘substitution’ to solve for J…
S = 278 – J
(J-8) = 2(278 – J)
J = 556 – 2J + 8
3J = 564
J = 188
This is pretty straightforward algebra, but it’s arguably the approach that takes the longest on this GMAT question.
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