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Ram requires 40% to pasS, If he gets 185 marks, he fails by 15 marks. What were the maximum marks in the exam ?
- a)400
- b)450
- c)500
- d)800
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
Ram requires 40% to pasS, If he gets 185 marks, he fails by 15 marks. ...
Ram requires 40% to pass, so passing marks is 40 when total marks is 100, ram gets 185 and he failed by 15 marks means that passing marks is 185 +15=200 then passing marks is 40 when total marks =100 passing marks 200when total marks =100 /40×200 =500
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Ram requires 40% to pasS, If he gets 185 marks, he fails by 15 marks. ...
Given:
Ram requires 40% to pass
He gets 185 marks and fails by 15 marks
To find:
Maximum marks in the exam
Solution:
Let the maximum marks in the exam be x.
Ram requires 40% to pass, so he should get at least 40% of x marks to pass the exam.
40% of x = (40/100) * x
Given that Ram gets 185 marks and fails by 15 marks, so the passing marks for him would be:
185 + 15 = 200 marks
As Ram requires 40% to pass, he should get at least 40% of x marks to pass the exam.
(40/100) * x = 200
Solving the above equation, we get:
x = (200 * 100)/40
x = 500
Therefore, the maximum marks in the exam were 500.
Hence, option (c) is the correct answer.
Ram requires 40% to pass
He gets 185 marks and fails by 15 marks
To find:
Maximum marks in the exam
Solution:
Let the maximum marks in the exam be x.
Ram requires 40% to pass, so he should get at least 40% of x marks to pass the exam.
40% of x = (40/100) * x
Given that Ram gets 185 marks and fails by 15 marks, so the passing marks for him would be:
185 + 15 = 200 marks
As Ram requires 40% to pass, he should get at least 40% of x marks to pass the exam.
(40/100) * x = 200
Solving the above equation, we get:
x = (200 * 100)/40
x = 500
Therefore, the maximum marks in the exam were 500.
Hence, option (c) is the correct answer.
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Ram requires 40% to pasS, If he gets 185 marks, he fails by 15 marks. What were the maximum marks in the exam ?a)400b)450c)500d)800Correct answer is option 'C'. Can you explain this answer?
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