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A candidate scoring x% marks in an examination fails by 'a' marks while another candidate who scores y% marks, gets 'b' marks more than the minimum required pass marks. What is the maximum marks for the examination ?
Let the maximum total marks be M. Let the passing marks be P.
Candidate scoring x% marks fails by 'a' marks. This means that he score 'a' marks less than the passing marks.
$$\dfrac{x}{100}\times M=P-a\rightarrow1$$
Candidate scoring y% marks fails gets 'b' marks more than the passing marks.
$$\dfrac{y}{100}\times M=P+b\rightarrow2$$
Subtracting eq. 1 from eq. 2 -
$$\dfrac{y-x}{100}\times M=b+a$$
$$M=\dfrac{100\left(b+a\right)}{\left(y-x\right)}$$
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