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Bunuel chetan2u VeritasKarishma


Could you please advise on this question?
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samgyupsal
Bunuel chetan2u VeritasKarishma


Could you please advise on this question?

The questions requires you to check the test B and C too, a situation that cannot be done here as the table is just a picture and not the actual one.

In the picture, A is sorted out and the numbers are in descending order, so higher the score, higher the position.

But in B and C, I believe when you press the button from top to bottom, the scores will be in ascending order that is smaller to bigger. This would then mean smaller the score, higher the position.

This is what I believe the question should have been. But the actual table can only tell us the exact meaning.
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Hi thank you for your response chetan2u!

The strange thing with this problem is that you can filter on columns A, B, and C and depending on whether you click it once or twice, it will either make the values descending or ascending. i.e., you can cut the data in different ways for A, B, and C, so in a way you can argue the opposite too..

quote="chetan2u"]
samgyupsal
Bunuel chetan2u VeritasKarishma


Could you please advise on this question?

The questions requires you to check the test B and C too, a situation that cannot be done here as the table is just a picture and not the actual one.

In the picture, A is sorted out and the numbers are in descending order, so higher the score, higher the position.

But in B and C, I believe when you press the button from top to bottom, the scores will be in ascending order that is smaller to bigger. This would then mean smaller the score, higher the position.

This is what I believe the question should have been. But the actual table can only tell us the exact meaning.[/quote]
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samgyupsal
Hi thank you for your response chetan2u!

The strange thing with this problem is that you can filter on columns A, B, and C and depending on whether you click it once or twice, it will either make the values descending or ascending. i.e., you can cut the data in different ways for A, B, and C, so in a way you can argue the opposite too..


An upside triangle should give us higher to lower, so logically under test B, I believe the upside triangle should give you values in ascending order meaning least value is on top.
But one can be sure only if the details of test B and C when in some order is given.

It is problematic the way it is given.
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Can you please explain the logic behind? Select everything in reserve order. It's like kind of correlation question.
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KarishmaB
Can you please explain the logic behind? Select everything in reserve order. It's like kind of correlation question.

It isn't a correlation question though it makes sense that one would think that it could be assuming if one model performs well on one test, it will perform well on others too. But that is too much of an assumption. A product could be rated very differently on different parameters.

The cause of the entire confusion is the format of the table. I believe that in the actual question in GMAT Prep, the table can be sorted using a test in only one way - either ascending or descending - not both as is present here.

So if you sort the table by Test A, you will get the data in descending order only and since best performances are at the top, greater score in A will mean better performance. You will not be able to sort the data in ascending order on Test A.
The reverse will be true for tests B and C.

The question would be actually extremely simple when put in the correct format.
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Best performers at the top - so does this mean that the order of performance is: x>w>y>z>v?
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Given:
  • A table listing five computer models (V through Z) and their scores on Test A, Test B, and Test C.
  • The models are already arranged in order of better overall performance, with the best-performing model at the top.

To Find: For each test, determine whether greater numerical scores indicate better performance or greater scores indicate worse performance.

Solution:
Since the models are already ranked from best (top) to worst (bottom), we compare how scores change as we move down the table.


Statement 1: Test A
  • No new sorting needed since models are already ranked by performance.
  • Observe Test A scores from top to bottom: 10068 - 9675 - 8369 - 7667 - 6970
  • Scores decrease as performance worsens.
  • Thus, higher Test A scores correspond to better performance.

We mark "Greater scores are better"


Statement 2: Test B
  • No new sorting needed.
  • Observe Test B scores from top to bottom: 87 - 104 - 121 - 130 - 119
  • Scores generally increase as performance worsens.
  • Thus, higher Test B scores correspond to worse performance.

We mark "Greater scores are worse"


Statement 3: Test C
  • No new sorting needed.
  • Observe Test C scores from top to bottom: 68 - 82 - 103 - 93 - 87
  • The best-performing model has the lowest Test C score.
  • Higher values tend to appear lower in the ranking.
  • Thus, higher Test C scores correspond to worse performance.

We mark "Greater scores are worse"


Correct Answer: Greater scores are better, Greater scores are worse, Greater scores are worse


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Hi arushi118,

Yes, you've got the ranking exactly right! The table tells us the models are listed best to worst from top to bottom, so the overall performance order is X > W > Y > Z > V.

Now, the key question is: for each test, do the scores go UP or DOWN as we move from the best model (X) to the worst model (V)?

Test A: X = 10068, W = 9675, Y = 8369, Z = 7667, V = 6970. Scores DECREASE as performance gets worse. This means higher scores = better performance. So: Greater scores are better.

Test B: X = 87, W = 104, Y = 121, Z = 130, V = 119. Scores generally INCREASE as performance gets worse. The best model (X) has the LOWEST score of 87. This means higher scores = worse performance. So: Greater scores are worse.

Test C: X = 68, W = 82, Y = 103, Z = 93, V = 87. Again, scores generally INCREASE as performance gets worse. The best model (X) has the LOWEST score of 68. So: Greater scores are worse.

Key Insight: You might notice that Tests B and C don't perfectly increase from top to bottom (for example, V has 119 on Test B, which is less than Z's 130). That's okay — don't fall into the trap of expecting a perfect sequence. The question says the models are ranked by OVERALL performance, not by any single test. The general trend is what matters, and the trend clearly shows that better-performing models have lower scores on Tests B and C.
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Where The higher the score, The better is the model.
Test A is on the top of list.
So, the test where the greater the score the better the test is Test A.

In Test B and C, X is on the top of the list and didn't score greater in both the test, so Test B and C represent that the greater score is the lesser the quality of the model.

Hence,
Test A: Greater scores are better
Test B: Greater scores are worse
Test C: Greater scores are worse
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