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At an election a candidate secures 40% votes and is defeated by the other candidate by a majority of 2020 votes. Find the total number of votes polled.
  • a)
    9900  
  • b)
    10000
  • c)
    10100 
  • d)
    None
  • e)
    All of the above
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
At an election a candidate secures 40% votes and is defeated by the ot...
Given:
  1. A candidate secures 40% of the votes.
  2. The candidate is defeated by a majority of 2020 votes.
We need to find the total number of votes polled.
Step 1: Let the total number of votes be x.
  • The first candidate received 40% of the total votes, which is:
  • The second candidate received the remaining 60% of the total votes, which is:
Step 2: The majority by which the second candidate won is the difference between the votes received by the two candidates:
Majority = Votes of second candidate − Votes of first candidate
2020 = 0.6x − 0.4x
2020 = 0.2x
Step 3: Solve for x:
x = 2020/0.2 ​= 10100
The total number of votes polled is 10100.
The correct option is C: 10100.
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Most Upvoted Answer
At an election a candidate secures 40% votes and is defeated by the ot...
A candidate who was defeated got 40% of vote therefore it can be concluded that it the candidate who won the election got 60% of vote
So now let's consider total number of votes are x So according to question we have
60x÷100-40x÷100=2020
or,20x÷100=2020
or,x=10100 Therefore the answer
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Community Answer
At an election a candidate secures 40% votes and is defeated by the ot...
Given:
- Candidate secured 40% votes
- Defeated by other candidate by a majority of 2020 votes

To Find: Total number of votes polled

Solution:
Let's assume the total number of votes polled as 'x'

Candidate secured 40% votes, which means he got 40% of x votes = (40/100)*x = 2x/5 votes

Let's assume the other candidate got y votes

As per the question, the other candidate defeated the first candidate by a majority of 2020 votes.
So, (y - 2x/5) = 2020 ----(1)

Also, total votes polled is equal to the sum of votes received by both candidates
So, x = y + 2x/5 ----(2)

Solving equations (1) and (2) to get the value of x

From equation (2), we get:
x - 2x/5 = y
3x/5 = y

Substituting the value of y in equation (1), we get:
3x/5 - 2x/5 = 2020
x/5 = 2020
x = 10100

Therefore, the total number of votes polled is 10100.

Hence, option (c) is the correct answer.
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Question Description
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