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In a class of 60 students , 40% of the students passed in Reasoning, 5% of the  students failed in Quants and Reasoning, and 20% of the students passed in both the subjects. Find the number of student passed only  in Quants?

  • a)
    17

  • b)
    33

  • c)
    23

  • d)
    37

Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
In a class of 60 students , 40% of the students passed in Reasoning, 5...
Given Information:
- Total number of students = 60
- Percentage of students passing in Reasoning = 40%
- Percentage of students failing in Quants and Reasoning = 5%
- Percentage of students passing in both subjects = 20%

Solution:

Step 1: Calculate the number of students passing in Reasoning
Number of students passing in Reasoning = 40% of 60
= 0.4 * 60
= 24

Step 2: Calculate the number of students failing in Quants and Reasoning
Number of students failing in Quants and Reasoning = 5% of 60
= 0.05 * 60
= 3

Step 3: Calculate the number of students passing in both subjects
Number of students passing in both subjects = 20% of 60
= 0.2 * 60
= 12

Step 4: Calculate the number of students passing only in Quants
Number of students passing only in Quants = Number of students passing in Quants - Number of students passing in both subjects
= 3 - 12
= 12
Therefore, the number of students passed only in Quants is 33, which is option (b).
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Community Answer
In a class of 60 students , 40% of the students passed in Reasoning, 5...
Total students=60
Failed in both=5% of 60=3
Passed in both=20% of 60=12
Passed in reasoning=50% of 60=24
Those passed only in reasoning =24-12=12 students.
Passed only in Quants=60-(12+12+3)=33
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In a class of 60 students , 40% of the students passed in Reasoning, 5% of the students failed in Quants and Reasoning, and 20% of the students passed in both the subjects. Find the number of student passed only in Quants?a)17b)33c)23d)37Correct answer is option 'B'. Can you explain this answer?
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