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A person scores 45% of the total marks in the exam and still fails by 40 marks. The passing percentage of the exam is 55%. What is the maximum marks of the exam? 
  • a)
    300 
  • b)
    350 
  • c)
    400 
  • d)
    500 
Correct answer is option 'C'. Can you explain this answer?
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A person scores 45% of the total marks in the exam and still fails by ...
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A person scores 45% of the total marks in the exam and still fails by ...
Given:
- The person scores 45% of the total marks in the exam.
- The person fails by 40 marks.
- The passing percentage of the exam is 55%.

To find:
- The maximum marks of the exam.

Approach:
1. Let's assume the maximum marks of the exam as 'x'.
2. According to the given information, the person scores 45% of 'x' marks.
3. The passing percentage of the exam is 55%, which means the person should score at least 55% of 'x' marks to pass the exam.
4. The person fails by 40 marks, so the difference between the passing marks and the obtained marks is 40.
5. We can set up the following equation based on the above information:
55% of 'x' - 45% of 'x' = 40
6. Simplifying the equation:
0.55x - 0.45x = 40
0.1x = 40
x = 40 / 0.1
x = 400

Answer:
The maximum marks of the exam is 400. (Option C)
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A person scores 45% of the total marks in the exam and still fails by 40 marks. The passing percentage of the exam is 55%. What is the maximum marks of the exam?a)300b)350c)400d)500Correct answer is option 'C'. Can you explain this answer?
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