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In the examination a candidate must get 3/8 marks to pass, out of total marks. Shyam appeared in the exam and got 300 marks and still failed by 36 marks. The maximum mark is
  • a)
    856
  • b)
    866
  • c)
    876
  • d)
    886
  • e)
    896
Correct answer is option 'E'. Can you explain this answer?
Verified Answer
In the examination a candidate must get 3/8 marks to pass, out of tota...
Let total marks = M
(3/8)*M = 300 + 36 = 336
M = 112*8 = 896
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Most Upvoted Answer
In the examination a candidate must get 3/8 marks to pass, out of tota...
Given information:
- A candidate must get 3/8 marks to pass the exam.
- Shyam got 300 marks and still failed by 36 marks.

To find: The maximum mark of the exam.

Let's assume that the maximum mark of the exam is x.

Calculation:
- Shyam got 300 marks and failed by 36 marks. So, the passing mark for Shyam is (300+36) = 336.
- According to the given information, a candidate must get 3/8 marks to pass the exam. So, Shyam must have got (3/8)x marks to pass.
- Therefore, we can write the equation as: (3/8)x = 336
- Solving this equation, we get: x = (336*8)/3 = 896

Therefore, the maximum mark of the exam is 896.

Hence, option (e) is the correct answer.
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In the examination a candidate must get 3/8 marks to pass, out of total marks. Shyam appeared in the exam and got 300 marks and still failed by 36 marks. The maximum mark isa)856b)866c)876d)886e)896Correct answer is option 'E'. Can you explain this answer?
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