A candidate who gets 20% marks fails by 10 marks but another candidate who gets 42% marks gets 12% more than the passing marks. Find the maximum marks.
Answers
Answered by
141
Solutions :-
Given :
A candidate who gets 20% marks fails by 10 marks.
Another candidate who gets 42% marks gets 12% more than the passing marks.
Let the maximum marks be x
A/q
=> 20% of x + 10 = 42% of x - 12% of x
=> 0.20 × x + 10 = 0.42 × x - 0.12 of x
=> 0.20x + 10 = 0.42x - 0.12x
=> 0.20x + 10 = 0.30x
=> 0.30x - 0.20x = 10
=> 0.10x = 10
=> x = 10/0.10 = 100
Hence,
The Maximum marks = 100
Given :
A candidate who gets 20% marks fails by 10 marks.
Another candidate who gets 42% marks gets 12% more than the passing marks.
Let the maximum marks be x
A/q
=> 20% of x + 10 = 42% of x - 12% of x
=> 0.20 × x + 10 = 0.42 × x - 0.12 of x
=> 0.20x + 10 = 0.42x - 0.12x
=> 0.20x + 10 = 0.30x
=> 0.30x - 0.20x = 10
=> 0.10x = 10
=> x = 10/0.10 = 100
Hence,
The Maximum marks = 100
BrainlyPrincess:
35 likes from me...... xD..... Great answer Shivam sir ☺✌
Answered by
67
Here is your solutions
Given that :-
➡A candidate who gets 20% .
➡marks fails by 10 marks.
➡Another candidate who gets 42% marks.
➡And gets 12% more than the passing marks.
TO FIND THE MAXIMUM MARKS :-
Let the maximum marks be x
According to question
=> 20% of x + 10 = 42% of x - 12% of x
=> 0.20 × x + 10 = 0.42 × x - 0.12 of x
=> 0.20x + 10 = 0.42x - 0.12x
=> 0.20x + 10 = 0.30x
=> 0.30x - 0.20x = 10
=> 0.10x = 10
=> x = 10/0.10
=> x = 10×100/10
=>x = 100
Hence,
The Maximum marks is 100
Hope it helps you
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