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Out of 60 students 25 failed in paper (1), 24 in paper (2), 32 in paper (3), 9 in paper (1), alone 6 in paper (2), alone 5 in papers (2), and (3), and 3 in papers (1), and (2). Find how many passed in all the three papers?
  • a)
    10
  • b)
    60
  • c)
    50
  • d)
    None
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
Out of 60 students 25 failed in paper (1), 24 in paper (2), 32 in pape...
Given information:
- Total number of students = 60
- Number of students failed in paper (1) = 25
- Number of students failed in paper (2) = 24
- Number of students failed in paper (3) = 32
- Number of students failed in paper (1) alone = 9
- Number of students failed in paper (2) alone = 6
- Number of students failed in papers (2) and (3) = 5
- Number of students failed in papers (1) and (2) = 3

To find: Number of students who passed in all three papers.

Solution:
First, we can find the number of students who failed in only two papers:
- Number of students failed in papers (2) and (3) = 5
- Number of students failed in papers (1) and (2) = 3
- Total = 5 + 3 = 8

Next, we can find the number of students who failed in only one paper:
- Number of students failed in paper (1) alone = 9
- Number of students failed in paper (2) alone = 6
- Number of students failed in paper (3) alone = (32 - 5) = 27
- Total = 9 + 6 + 27 = 42

Now, we can find the number of students who passed in at least two papers:
- Total number of students = 60
- Number of students who failed in at least one paper = 42
- Number of students who passed in at least two papers = 60 - 42 = 18

Finally, we can find the number of students who passed in all three papers:
- Number of students who passed in at least two papers = 18
- Number of students who failed in all three papers = 25 + 24 + 32 - 2*(5 + 3) = 43
- Number of students who passed in all three papers = Total - (Failed in at least one paper) - (Failed in all three papers)
= 60 - 42 - 43
= 10

Therefore, the number of students who passed in all three papers is 10, which is option (a).
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Community Answer
Out of 60 students 25 failed in paper (1), 24 in paper (2), 32 in pape...
As per venn diagram
n(B)=n(B alone)+n(BnC)+n(AnC)+n(AnBnC)
24=6+5+3+n(AnBnC)
n(AnBnC)=24-14=10
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Out of 60 students 25 failed in paper (1), 24 in paper (2), 32 in paper (3), 9 in paper (1), alone 6 in paper (2), alone 5 in papers (2), and (3), and 3 in papers (1), and (2). Find how many passed in all the three papers?a)10b)60c)50d)NoneCorrect answer is option 'A'. Can you explain this answer?
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Out of 60 students 25 failed in paper (1), 24 in paper (2), 32 in paper (3), 9 in paper (1), alone 6 in paper (2), alone 5 in papers (2), and (3), and 3 in papers (1), and (2). Find how many passed in all the three papers?a)10b)60c)50d)NoneCorrect answer is option 'A'. Can you explain this answer? for CA Foundation 2024 is part of CA Foundation preparation. The Question and answers have been prepared according to the CA Foundation exam syllabus. Information about Out of 60 students 25 failed in paper (1), 24 in paper (2), 32 in paper (3), 9 in paper (1), alone 6 in paper (2), alone 5 in papers (2), and (3), and 3 in papers (1), and (2). Find how many passed in all the three papers?a)10b)60c)50d)NoneCorrect answer is option 'A'. Can you explain this answer? covers all topics & solutions for CA Foundation 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Out of 60 students 25 failed in paper (1), 24 in paper (2), 32 in paper (3), 9 in paper (1), alone 6 in paper (2), alone 5 in papers (2), and (3), and 3 in papers (1), and (2). Find how many passed in all the three papers?a)10b)60c)50d)NoneCorrect answer is option 'A'. Can you explain this answer?.
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