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In an examination, a candidate has to get 35% of total marks to pass. In one paper he gets 62 out of 150 and in the second 35 out of 150. How many marks should he get out of 200 marks in the third paper to pass?
- a)61
- b)68
- c)70
- d)78
Correct answer is option 'D'. Can you explain this answer?
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In an examination, a candidate has to get 35% of total marks to pass. ...
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In an examination, a candidate has to get 35% of total marks to pass. ...
Given:
- Minimum passing percentage = 35%
- Marks obtained in first paper = 62 out of 150
- Marks obtained in second paper = 35 out of 150
- Total marks in the third paper = 200
To pass the exam, the candidate needs to score a minimum of 35% of the total marks.
Let's first calculate the total marks for the first two papers:
Total marks obtained = 62 + 35 = 97
To pass the exam, the candidate needs to score a minimum of 35% of the total marks.
We can set up an equation to find out how many marks the candidate needs to score in the third paper:
(97 + x) / (150 + 150 + 200) >= 35/100
where x is the number of marks the candidate needs to score in the third paper.
Simplifying the equation:
(97 + x) / 500 >= 0.35
Multiplying both sides by 500:
97 + x >= 0.35 x 500
97 + x >= 175
x >= 175 - 97
x >= 78
Therefore, the candidate needs to score a minimum of 78 marks out of 200 in the third paper to pass the exam.
Hence, the correct answer is option D (78).
- Minimum passing percentage = 35%
- Marks obtained in first paper = 62 out of 150
- Marks obtained in second paper = 35 out of 150
- Total marks in the third paper = 200
To pass the exam, the candidate needs to score a minimum of 35% of the total marks.
Let's first calculate the total marks for the first two papers:
Total marks obtained = 62 + 35 = 97
To pass the exam, the candidate needs to score a minimum of 35% of the total marks.
We can set up an equation to find out how many marks the candidate needs to score in the third paper:
(97 + x) / (150 + 150 + 200) >= 35/100
where x is the number of marks the candidate needs to score in the third paper.
Simplifying the equation:
(97 + x) / 500 >= 0.35
Multiplying both sides by 500:
97 + x >= 0.35 x 500
97 + x >= 175
x >= 175 - 97
x >= 78
Therefore, the candidate needs to score a minimum of 78 marks out of 200 in the third paper to pass the exam.
Hence, the correct answer is option D (78).
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In an examination, a candidate has to get 35% of total marks to pass. In one paper he gets 62 out of 150 and in the second 35 out of 150. How many marks should he get out of 200 marks in the third paper to pass?a)61b)68c)70d)78Correct answer is option 'D'. Can you explain this answer?
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In an examination, a candidate has to get 35% of total marks to pass. In one paper he gets 62 out of 150 and in the second 35 out of 150. How many marks should he get out of 200 marks in the third paper to pass?a)61b)68c)70d)78Correct answer is option 'D'. Can you explain this answer? for Defence 2024 is part of Defence preparation. The Question and answers have been prepared according to the Defence exam syllabus. Information about In an examination, a candidate has to get 35% of total marks to pass. In one paper he gets 62 out of 150 and in the second 35 out of 150. How many marks should he get out of 200 marks in the third paper to pass?a)61b)68c)70d)78Correct answer is option 'D'. Can you explain this answer? covers all topics & solutions for Defence 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for In an examination, a candidate has to get 35% of total marks to pass. In one paper he gets 62 out of 150 and in the second 35 out of 150. How many marks should he get out of 200 marks in the third paper to pass?a)61b)68c)70d)78Correct answer is option 'D'. Can you explain this answer?.
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