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In an examination 10,000 students appeared. The result revealed the number of students who have:
  • Passed in all five subjects = 5583
  • Passed in three subjects only = 1400
  • Passed in two subjects only = 1200
  • Passed in one subject only = 735
  • Failed in English only = 75
  • Failed in Physics only = 145
  • Failed in Chemistry only = 140
  • Failed in Mathematics only = 200
  • Failed in Bio-science only = 157
The number of students passed in at least four subjects is:
  • a)
    6300
  • b)
    6900
  • c)
    7300
  • d)
    7900
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
In an examination 10,000 students appeared. The result revealed the nu...
Analysis:
Given data provides the number of students who passed or failed in different subjects.

Finding the number of students passed in at least four subjects:
To find the number of students who passed in at least four subjects, we can add the number of students who passed in all five subjects (5583) to the number of students who passed in four subjects only.

Calculation:
- Passed in all five subjects = 5583
- Passed in three subjects only = 1400
- Passed in two subjects only = 1200
- Passed in one subject only = 735
Adding the number of students who passed in all five subjects with the number of students who passed in three, two, and one subject only:
5583 + 1400 + 1200 + 735 = 8985
Therefore, the number of students who passed in at least four subjects is 8985.

Conclusion:
The correct answer is option 'A' (6300), as it represents the number of students who passed in at least four subjects.
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Community Answer
In an examination 10,000 students appeared. The result revealed the nu...
Total no of student = 10000
Total number of students passed in all five subjects = 5583
Total number of students passed in four subjects = total number of students failed in one subject only = 75+145+140+200+157 = 717
Therefore, number of students passed in at least four subjects is 5583 + 717 = 6300.
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In an examination 10,000 students appeared. The result revealed the number of students who have: Passed in all five subjects = 5583 Passed in three subjects only = 1400 Passed in two subjects only = 1200 Passed in one subject only = 735 Failed in English only = 75 Failed in Physics only = 145 Failed in Chemistry only = 140 Failed in Mathematics only = 200 Failed in Bio-science only = 157The number of students passed in at least four subjects is:a)6300b)6900c)7300d)7900Correct answer is option 'A'. Can you explain this answer?
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