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In an examination if a person get 20% of the marks then it is fail by 30 marks.Another person who gets 30% marks gets 30 marks more than the passing marks. Find out the total marks and the passing marks.
- a)600 and 150
- b)600 and 180
- c)500 and 150
- d)500 and 180
Correct answer is option 'A'. Can you explain this answer?
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In an examination if a person get 20% of the marks then it is fail by ...
Answer – a) 600 and 150 Solution: 20% of X = P – 30 (X = Maximum marks and P = passing marks) 30% of X = P + 30. Solve for X and P.
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In an examination if a person get 20% of the marks then it is fail by ...
Given information:
- Person A gets 20% marks and fails by 30 marks.
- Person B gets 30% marks and passes with 30 marks more than passing marks.
To find: Total marks and passing marks.
Let's assume that the total marks are 'x' and the passing marks are 'y'.
Calculations for Person A:
- Person A gets 20% marks, which is 0.2x.
- According to the question, Person A fails by 30 marks, so his actual marks must be 30 less than the passing marks.
- Therefore, 0.2x = y - 30.
Calculations for Person B:
- Person B gets 30% marks, which is 0.3x.
- According to the question, Person B passes with 30 marks more than the passing marks, so his actual marks must be 30 more than the passing marks.
- Therefore, 0.3x = y + 30.
Now we have two equations with two variables:
0.2x = y - 30
0.3x = y + 30
Solving these equations, we get:
x = 600
y = 150
Hence, the total marks are 600 and the passing marks are 150, which is option 'A'.
- Person A gets 20% marks and fails by 30 marks.
- Person B gets 30% marks and passes with 30 marks more than passing marks.
To find: Total marks and passing marks.
Let's assume that the total marks are 'x' and the passing marks are 'y'.
Calculations for Person A:
- Person A gets 20% marks, which is 0.2x.
- According to the question, Person A fails by 30 marks, so his actual marks must be 30 less than the passing marks.
- Therefore, 0.2x = y - 30.
Calculations for Person B:
- Person B gets 30% marks, which is 0.3x.
- According to the question, Person B passes with 30 marks more than the passing marks, so his actual marks must be 30 more than the passing marks.
- Therefore, 0.3x = y + 30.
Now we have two equations with two variables:
0.2x = y - 30
0.3x = y + 30
Solving these equations, we get:
x = 600
y = 150
Hence, the total marks are 600 and the passing marks are 150, which is option 'A'.
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In an examination if a person get 20% of the marks then it is fail by ...
X=0 and P= 30
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In an examination if a person get 20% of the marks then it is fail by 30 marks.Another person who gets 30% marks gets 30 marks more than the passing marks. Find out the total marks and the passing marks.a)600 and 150b)600 and 180c)500 and 150d)500 and 180Correct answer is option 'A'. Can you explain this answer?
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