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14 Oct 2025, 00:33
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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:
35%
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Question Stats:
71% (01:11) correct
29%
(01:30)
wrong
based on 79
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In a class of 50 students, everyone plays at least one game among baseball, football and basketball. How many play only baseball?
(1) 60 percent of the students do not play basketball or football.
(2) 4 percent of the students play all three games.
(1) 60 percent of the students do not play basketball or football.
(2) 4 percent of the students play all three games.
14 Oct 2025, 01:11
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Let total students = 50.
We need the number who play only baseball.
---
(1) 60% do not play basketball or football →
They play only baseball.
60% of 50 = 0.6 × 50 = 30 students.
Statement (1) alone is sufficient.
---
(2) 4% play all three games →
That means 0.04 × 50 = 2 students play all three.
But this gives no info about how many play only baseball.
Statement (2) alone is not sufficient.
---
Answer: A (Statement 1 alone is sufficient.)
We need the number who play only baseball.
---
(1) 60% do not play basketball or football →
They play only baseball.
60% of 50 = 0.6 × 50 = 30 students.
Statement (1) alone is sufficient.
---
(2) 4% play all three games →
That means 0.04 × 50 = 2 students play all three.
But this gives no info about how many play only baseball.
Statement (2) alone is not sufficient.
---
Answer: A (Statement 1 alone is sufficient.)
14 Oct 2025, 07:28
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Bunuel
Given that the total number of Students in the class = 50
Moreover, everyone plays at least one game among baseball, football and basketball. This means the number of students who don’t play any of the three games = 0.
Statement 1:
(1) 60 percent of the students do not play basketball or football.
If 60% of the students do not play basketball or football.
In a three set venn diagram. 60%*(50) = 30, denotes the number of baseball students only.
Hence, Sufficient.
Statement 2:
(2) 4 percent of the students play all three games.
4% of 50 = 2 students play all the three games. Hence, Insufficient.
Option A
