Choose the correct answer from the alternatives given :
In an election, three candidates contested. The first candidate got $40$ % votes and the second obtained $36$ % votes. If total number of votes polled were $36000$ , find the number of votes obtained by the $3 r d$ candidate.

8040

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8640

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9360

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9640

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Solution

The correct option is C $8640$
Number of votes obtained by third candidate
= $frac[100(36+40)]100×36000$
= $\frac{(10076)}{100} \times 36000 = \frac{24}{100} \times 36000 = 8640$
Hence, the third candidate get $8640$ votes.

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Choose the correct answer from the alternatives given :In an election, three candidates contested. The first candidate got 40% votes and the second obtained 36% votes. If total number of votes polled were 36000, find the number of votes obtained by the 3rd candidate.

The correct option is C 8640Number of votes obtained by third candidate= frac[100(36+40)]100×36000= (10076)100×36000=24100×36000=8640Hence, the third candidate get 8640 votes.

Choose the correct answer from the alternatives given :
In an election, three candidates contested. The first candidate got $40$ % votes and the second obtained $36$ % votes. If total number of votes polled were $36000$ , find the number of votes obtained by the $3 r d$ candidate.

The correct option is C $8640$
Number of votes obtained by third candidate
= $frac[100(36+40)]100×36000$
= $\frac{(10076)}{100} \times 36000 = \frac{24}{100} \times 36000 = 8640$
Hence, the third candidate get $8640$ votes.