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1.
2.
3.
4.
Answer (Detailed Solution Below)

Option 4 : $60,000$ / $60,000$

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Detailed Solution

सही उत्तर $60,000$ / $60,000$ है।

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PrepSnapprepsnap.in • Part -A

Question:

In an election between two candidates, $8\\%$ of the votes polled were declared invalid. The winning candidate secured $52\\%$ of the valid votes and won by $2,208$ votes. How many votes were polled in all? / दो उम्मीदवारों के बीच एक चुनाव में डाले गए मतों के $8\\%$ अवैध घोषित किए गए। विजयी उम्मीदवार ने वैध मतों के $52\\%$ मत प्राप्त किए और $2,208$ मतों से जीता। कुल कितने मत डाले गए थे?

1.
$55,000$ / $55,000$
2.
$58,000$ / $58,000$
3.
$62,000$ / $62,000$
4.
$60,000$ / $60,000$

Correct Answer: $60,000$ / $60,000$

Valid votes $= 0.92V$. Margin $= (52 - 48)\\% = 4\\%$ of valid votes $= 0.04 \\times 0.92V = 0.0368V = 2208$, so $V = 2208/0.0368 = 60000$. / वैध मत $= 0.92V$। अंतर $= (52 - 48)\\% = 4\\%$ वैध मतों का $= 0.04 \\times 0.92V = 0.0368V = 2208$, अतः $V = 2208/0.0368 = 60000$।

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