In an election, there were only two candidates. The winning candidate got 48% of the total votes. His opponent got 6800 votes which was 34% of the total votes. Some of the votes were invalid. The winning margin of the candidate who won the election and the number of invalid votes respectively are:

In an election, there were only two candidates. The winning candidate got 48% of the total votes. His opponent got 6800 votes which was 34% of the total votes. Some of the votes were invalid. The winning margin of the candidate who won the election and the number of invalid votes respectively are: Correct Answer 2800 votes, 3600 votes

Given:

Percentage of total votes that the winning candidate got = 48%

No of votes which the losing candidates got that is 34% of the total votes  = 6800 

Calculation:

No of votes gained by losing candidate = 6800 

⇒ 34% = 6800 

⇒ 100% (Total votes) = 20000

No of votes got by the winning candidate = 20000 × 48/100 = 9600

∴ The winning margin of the winning candidate = 9600 - 6800 = 2800 

∴ Number of invalid votes = Total votes - votes given to winning and losing candidates 

⇒ 20000 - (9600 + 6800) = 3600

Related Questions

Each question below is followed by two statements I and II. You have to determine whether the data given in the statements are sufficient for answering the question. You should use the data and your knowledge of Mathematics to choose the best possible answer. In an election there are three candidates A, B and C.What is the difference between the votes received by A and C if 15% of voters in the city didn't cast their vote? I A got 40% votes and got 7650 less votes than combined votes of B and C. Difference between the votes of B and C is 1850. B got more votes than C. II To win the election a candidate requires 33% of the total eligible votes and A won the election by 450 votes.