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(D) The total marks for the three papers are $150 + 150 + 180 = 480$.To pass,the candidate needs $35 \%$ of the total marks.Required passing marks $=

Vedclass · Accepted Answer

$71$

Vedclass · Answer

(D) The total marks for the three papers are $150 + 150 + 180 = 480$.To pass,the candidate needs $35 \%$ of the total marks.Required passing marks $= 480 	imes \frac{35}{100} = 4.8 	imes 35 = 168$.Let the marks obtained in the third paper be $x$.The sum of marks obtained in the three papers is $62 + 35 + x = 97 + x$.To just qualify for a pass,the sum of marks must equal the required passing marks:$97 + x = 168$.$x = 168 - 97 = 71$.Therefore,the candidate must get $71$ marks in the third paper.

In an examination,there are three papers and a candidate has to get $35 \%$ of the total to pass. In one paper,he gets $62$ out of $150$ and in the second $35$ out of $150$. How much must he get,out of $180$,in the third paper to just qualify for a pass?

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