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In an election held in a town, there were three candidates Arjun, Bhavesh, and Charan. Out of the total registered voters, 18% did not cast their votes. During counting, it was found that 6% of the votes polled were declared invalid. Among the valid votes, Arjun received 40% of the votes, while Bhavesh and Charan received the remaining valid votes in the ratio of 7 : 5, respectively. If Arjun won the election by 1,44,525 votes over Charan, then find the total number of registered voters in the town.

Solution

✅ Correct Option: 1

Let the total number of registered voters be NN.

Votes polled =82%=82\% of NN, and valid votes =94%=94\% of the votes polled. Hence, valid votes =0.82×0.94N=0.7708N=0.82\times0.94N=0.7708N.

Arjun gets 40%40\% of the valid votes. The remaining 60%60\% is divided between Bhavesh and Charan in the ratio 7:57:5, so Charan gets 512×60%=25%\dfrac{5}{12}\times60\%=25\% of the valid votes.

Arjun's winning margin is 40%−25%=15%40\%-25\%=15\% of the valid votes.

0.15×0.7708N=1445250.15\times0.7708N=144525

N=12,50,000N=12,50,000.

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