Raman scored 456 marks in an examination and | vedclass

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Question

(A) Let the total marks of the exam be $x$.According to the problem,Seeta's marks are $54 \%$ of $x$,which is $24$ marks less than Raman's marks $(456

Vedclass · Accepted Answer

$184$

Vedclass · Answer

(A) Let the total marks of the exam be $x$.According to the problem,Seeta's marks are $54 \%$ of $x$,which is $24$ marks less than Raman's marks $(456)$.$x 	imes \frac{54}{100} = 456 - 24$$x 	imes \frac{54}{100} = 432$$x = \frac{432 	imes 100}{54}$$x = 800$So,the total marks of the examination is $800$.Now,calculate the minimum passing marks:Minimum passing marks $= 34 \%$ of $800 = \frac{34}{100} 	imes 800 = 272$.Finally,calculate how many more marks Raman scored than the minimum passing marks:Marks difference $= 456 - 272 = 184$.Therefore,Raman scored $184$ marks more than the minimum passing marks.

Raman scored $456$ marks in an examination and Seeta got $54 \%$ marks in the same examination,which is $24$ marks less than Raman. If the minimum passing marks in the examination is $34 \%$,then how many more marks did Raman score than the minimum passing marks?

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