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13 Apr 2024, 17:33
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A
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
55%
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73% (02:35) correct
27%
(02:40)
wrong
based on 933
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A clothing store sold a certain brand of shirts for X dollars each last April and for y dollars each last May. If the store's total revenue from the sale of the shirts last May was 73 percent less than its total revenue from the sale of the shirts last April, was the selling price of each of the shirts sold last May less than the selling price of each of the shirts sold last April?
(1) The store sold 70 percent fewer of the shirts last May than it sold last April.
(2) The store's total revenue from the sale of 170 of the shirts last April was $3,740.
Screenshot 2024-04-13 at 5.33.24 PM.png [ 194.97 KiB | Viewed 11079 times ]
(1) The store sold 70 percent fewer of the shirts last May than it sold last April.
(2) The store's total revenue from the sale of 170 of the shirts last April was $3,740.
Attachment:
Screenshot 2024-04-13 at 5.33.24 PM.png [ 194.97 KiB | Viewed 11079 times ]
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13 Apr 2024, 22:36
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iishim
The information presented in the premise can be summarized as shown below
Attachment:
Screenshot 2024-04-14 105707.png [ 43.99 KiB | Viewed 13975 times ]
the store's total revenue from the sale of the shirts last May was 73 percent less than its total revenue from the sale of the shirts last April
\(M * y = 0.27 * A * x\) --- (1)
Question: \(y < x?\)
Statement 1
(1) The store sold 70 percent fewer of the shirts last May than it sold last April.
Inference → \(M = 0.3 * A\)
Substituting the value of M in Equation 1
\(M * y = 0.27 * A * x\)
\(0.3 * A * y = 0.27 * A * x\)
As \(A\) represents the number of shirts sold in April, the value of A is not equal to zero. Hence, we can divide both sides of the equation by \(A\).
\( y = 0.9 * x\)
Hence, we have a relation between \(y\) and \(x\). The statement alone is sufficient to answer the question, Is \(y < x?\) → Yes
Statement 2
(2) The store's total revenue from the sale of 170 of the shirts last April was $3,740.
From the given information we can find the selling price of each shirt in the month of April.
\(x = \frac{3740 }{ 170}\)
We, however, do not have any other information to determine the relationship between \(x\) and \(y\). Hence, the statement alone is not sufficient to conclude whether \(y < x\).
The statement alone is not sufficient.
Option A
General Discussion
15 Jul 2024, 23:16
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gmathero911
gmatophobia
Hello!
Here, a clothing store sold a certain brand of shirts for X dollars in April, and for Y dollars in May.
If the store's total revenue from the sale of the shirts last May was 73 percent less than its total revenue from the sale of the shirts last April, was the selling price of each of the shirts sold last May less than the selling price of each of the shirts sold last April.
How are we assuming the clothing store did not sell shirts from any other brand in April and May. If that's the case, the answer should be E, right?
(No mention of selling only a certain brand! | If clothing store sold only a certain brand of shirts for X dollars in April, and for Y dollars in May, then we can go with Answer A )
