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In an election between two candidates, one got 55% of the total valid votes, 20% of the votes were invalid. If the total number of votes was 7500, the number of valid votes that the other candidate got, was:
  • a)
    2500
  • b)
    2700
  • c)
    2900
  • d)
    3100
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
In an election between two candidates, one got 55% of the total valid ...
Given:
- Total number of votes = 7500
- 20% of the votes were invalid

To find:
- The number of valid votes that the other candidate got

Methodology:
1. Calculate the number of invalid votes.
2. Subtract the number of invalid votes from the total votes to find the number of valid votes.
3. Calculate the number of valid votes received by the other candidate using the given percentage.

Solution:

1. Calculate the number of invalid votes:
- 20% of the total votes = 20/100 * 7500 = 1500 votes

2. Calculate the number of valid votes:
- Total votes - Invalid votes = 7500 - 1500 = 6000 votes

3. Calculate the number of valid votes received by the other candidate:
- The other candidate received 55% of the total valid votes.
- So, the number of valid votes received by the other candidate = 55/100 * 6000 = 3300 votes

Therefore, the number of valid votes that the other candidate got is 3300 votes, which corresponds to option 'B'.
Free Test
Community Answer
In an election between two candidates, one got 55% of the total valid ...
Total number of votes = 7500 
Given that 20% of Percentage votes were invalid
⇒ Valid votes = 80%
Total valid votes = 7500*(80/100) 
1st candidate got 55% of the total valid votes. 
Hence the 2nd candidate should have got 45% of the total valid votes 
⇒ Valid votes that 2nd candidate got = total valid votes x (45/100) 
7500*(80/100)*(45/100) = 2700
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In an election between two candidates, one got 55% of the total valid votes, 20% of the votes were invalid. If the total number of votes was 7500, the number of valid votes that the other candidate got, was:a)2500b)2700c)2900d)3100Correct answer is option 'B'. Can you explain this answer?
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