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In an examination, 62% student passed in geography and 59% students passed in English. If 6% students failed in both the subjects, then what is the percentage of students who have passed in both the subjects?
- a)25%
- b)27%
- c)29%
- d)31%
Correct answer is option 'B'. Can you explain this answer?
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In an examination, 62% student passed in geography and 59% students pa...
To find the percentage of students who have passed in both geography and English, we need to consider the students who have passed in at least one of the subjects and subtract the percentage of students who have failed in both subjects.
Let's assume there are 100 students in total.
Given:
- 62% students passed in geography, which means 62% of 100 = 62 students passed in geography.
- 59% students passed in English, which means 59% of 100 = 59 students passed in English.
- 6% students failed in both subjects, which means 6% of 100 = 6 students failed in both subjects.
Calculations:
- Students passed in at least one subject = Students passed in geography + Students passed in English - Students failed in both subjects
- Students passed in at least one subject = 62 + 59 - 6 = 115 students passed in at least one subject.
To find the percentage of students who have passed in both subjects, we need to divide the number of students who have passed in both subjects by the total number of students who have passed in at least one subject and multiply by 100.
- Percentage of students who have passed in both subjects = (Students passed in both subjects / Students passed in at least one subject) * 100
- Percentage of students who have passed in both subjects = (6 / 115) * 100 = 5.22%
Therefore, the percentage of students who have passed in both geography and English is approximately 5.22%. This is not one of the given options, so there may be an error in the question or the options provided.
Let's assume there are 100 students in total.
Given:
- 62% students passed in geography, which means 62% of 100 = 62 students passed in geography.
- 59% students passed in English, which means 59% of 100 = 59 students passed in English.
- 6% students failed in both subjects, which means 6% of 100 = 6 students failed in both subjects.
Calculations:
- Students passed in at least one subject = Students passed in geography + Students passed in English - Students failed in both subjects
- Students passed in at least one subject = 62 + 59 - 6 = 115 students passed in at least one subject.
To find the percentage of students who have passed in both subjects, we need to divide the number of students who have passed in both subjects by the total number of students who have passed in at least one subject and multiply by 100.
- Percentage of students who have passed in both subjects = (Students passed in both subjects / Students passed in at least one subject) * 100
- Percentage of students who have passed in both subjects = (6 / 115) * 100 = 5.22%
Therefore, the percentage of students who have passed in both geography and English is approximately 5.22%. This is not one of the given options, so there may be an error in the question or the options provided.
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In an examination, 62% student passed in geography and 59% students passed in English. If 6% students failed in both the subjects, then what is the percentage of students who have passed in both the subjects?a)25%b)27%c)29%d)31%Correct answer is option 'B'. Can you explain this answer?
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