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02 Feb 2016, 16:21
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B
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Difficulty:
25%
(medium)
Question Stats:
78% (01:13) correct
22%
(01:15)
wrong
based on 265
sessions
History
Date
Time
Result
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If 53 students are enrolled in both the cooking class and the painting class, how many of the cooking class students are not enrolled in the painting class?
(1) 72 students are taking the painting class.
(2) 59 students are taking the cooking class.
M06-22
(1) 72 students are taking the painting class.
(2) 59 students are taking the cooking class.
M06-22
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18 Feb 2025, 10:16
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Official Solution:
If 53 students are enrolled in both the cooking class and the painting class, how many of the cooking class students are not enrolled in the painting class?
Note that the question essentially asks to find the number of students enrolled only in the cooking class.
(1) 72 students are taking the painting class.
Since we know that 53 students are enrolled in both classes, the number of students in the painting class who are not enrolled in the cooking class is 72 - 53 = 19. Hence, there are 19 students enrolled only in the painting class. However, we need the number of students enrolled only in the cooking class. Not sufficient.
(2) 59 students are taking the cooking class.
Since we know that 53 students are enrolled in both classes, the number of students in the cooking class who are not enrolled in the painting class, so the number of students enrolled only in the cooking class, is 59 - 53 = 6. Sufficient.
Answer: B
If 53 students are enrolled in both the cooking class and the painting class, how many of the cooking class students are not enrolled in the painting class?
Note that the question essentially asks to find the number of students enrolled only in the cooking class.
(1) 72 students are taking the painting class.
Since we know that 53 students are enrolled in both classes, the number of students in the painting class who are not enrolled in the cooking class is 72 - 53 = 19. Hence, there are 19 students enrolled only in the painting class. However, we need the number of students enrolled only in the cooking class. Not sufficient.
(2) 59 students are taking the cooking class.
Since we know that 53 students are enrolled in both classes, the number of students in the cooking class who are not enrolled in the painting class, so the number of students enrolled only in the cooking class, is 59 - 53 = 6. Sufficient.
Answer: B
04 Nov 2025, 05:28
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Can you let me know what is wrong with this solution?
Bunuel
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