Math, asked by abksundaish4u, 1 year ago

In an election, there were two candidates A and B. The total number of voters in this constituency was 60000 and 80% of the total votes were polled. If 60% of the polled votes were cast in favour of A, how many votes were received by B? Explain it

Answers

Answered by Phillipe
358
Votes polled = 80% of 60000
i.e 80/100*60000
=48000

Votes received by B is 100%- 60% 
=40%
therefore votes received by B is 40/100 * 48000
=19200



Answered by VineetaGara
7

Given,

In an election, there were two candidates A and B.

The total number of voters in this constituency = 60000

The percentage of the total votes polled = 80%

Percentage of polled votes cast in favor of A = 60%

To find,

The number of votes received by B.

Solution,

We can simply solve this mathematical problem using the following process:

According to the question;

The total number of votes polled = 80% of the total number of voters in this constituency

= 80% of 60,000

= 80/100 × 60,000

= (4×60,000)/5

= 48,000

Now, according to the question;

Percentage of polled votes cast in favor of B

= 100% - (percentage of polled votes cast in favor of A)

= 100% - 60%

= 40%

So, the total number of votes cast in favor of B

= 40% of the total number of votes polled

= 40% of 48,000

= 40/100 × 48,000

= (2×48,000)/5

= 19,200

Hence, 19,200 votes are received by B.

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