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The marks scored by a student in three subjects are in the ratio of 4 : 5 : 6. If the candidate scored an overall aggregate of 60% of the sum of the maximum marks and the maximum marks in all three subjects is the same, in how many subjects did he score more than 60%?Options :123None of the subjects

Question

The marks scored by a student in three subjects are in the ratio of 4 : 5 : 6. If the candidate scored an overall aggregate of 60% of the sum of the maximum marks and the maximum marks in all three subjects is the same, in how many subjects did he score more than 60%?Options :123None of the subjects

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Solution

The student's scores in the three subjects are in the ratio of 4:5:6. This means that for every 15 (4+5+6) marks in total, the student scores 4 marks in the first subject, 5 in the second, and 6 in the third.

The student's overall aggregate is 60% of the maximum marks. Since the maximum marks in all three subjects are the same, this means that the student scored 60% of the total maximum marks across all three subjects.

To find out in how many subjects the student scored more than 60%, we need to compare the student's scores in each subject to 60% of the maximum marks in that subject.

In the first subject, the student scored 4 out of 15 marks, which is approximately 26.67%. This is less than 60%, so the student did not score more than 60% in this subject.

In the second subject, the student scored 5 out of 15 marks, which is approximately 33.33%. This is also less than 60%, so the student did not score more than 60% in this subject either.

In the third subject, the student scored 6 out of 15 marks, which is approximately 40%. This is still less than 60%, so the student did not score more than 60% in this subject.

Therefore, the student did not score more than 60% in any of the subjects. The answer is "None of the subjects".

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