Election Based MCQ Quiz - Objective Question with Answer for Election Based - Download Free PDF
Last updated on Jun 5, 2025
Latest Election Based MCQ Objective Questions
Election Based Question 1:
In an election between two candidates, the candidate who won received 1854 votes, whereas the candidate who lost received 618 votes. What percentage of the total number of votes received by the two candidates went in favour of the winning candidate?
Answer (Detailed Solution Below)
Election Based Question 1 Detailed Solution
Given:
Votes received by winning candidate = 1854
Votes received by losing candidate = 618
Formula Used:
Percentage of total votes received by winning candidate = (Votes received by winning candidate / Total votes) × 100
Calculation:
Total votes = 1854 + 618
Total votes = 2472
Percentage of total votes received by winning candidate = (1854 / 2472) × 100
Percentage of total votes received by winning candidate = \( \frac{1854}{2472} \times 100 \)
Percentage of total votes received by winning candidate = \( \frac{1854 \times 100}{2472} \)
Percentage of total votes received by winning candidate = 75%
The percentage of the total number of votes received by the winning candidate is 75%.
Election Based Question 2:
In an election between two candidates, one got 55% of the total valid votes, and 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:
Answer (Detailed Solution Below)
Election Based Question 2 Detailed Solution
Given:
Total number of votes = 7500
Percentage of invalid votes = 20%
Percentage of valid votes for one candidate = 55%
Formula Used:
Number of valid votes = Total votes × (1 - Percentage of invalid votes)
Valid votes for the other candidate = Total valid votes - Valid votes for one candidate
Calculation:
Number of invalid votes = 7500 × 20% = 7500 × 0.20 = 1500
Number of valid votes = 7500 - 1500 = 6000
Valid votes for one candidate = 6000 × 55% = 6000 × 0.55 = 3300
Valid votes for the other candidate = 6000 - 3300 = 2700
∴ The number of valid votes that the other candidate got is 2700.
Election Based Question 3:
Three candidates contested an election and received 1234, 8448 and 20180 votes, respectively. What percentage of the total votes did the winning candidate get? (Rounded off to 2 decimal places)
Answer (Detailed Solution Below)
67.58%
Election Based Question 3 Detailed Solution
Given:
Votes received by candidate 1 = 1234
Votes received by candidate 2 = 8448
Votes received by candidate 3 = 20180
Formula Used:
Percentage of total votes = (Votes received by the winning candidate / Total votes) × 100
Calculation:
Total votes = 1234 + 8448 + 20180
Total votes = 29862
Votes received by the winning candidate = 20180
Percentage of total votes = (20180 / 29862) × 100
Percentage of total votes = 0.6758 × 100
Percentage of total votes = 67.58%
The percentage of total votes the winning candidate got is 67.58%.
Election Based Question 4:
In an election between two candidates, 80% of the voters cast their votes, out of which 4% votes were declared invalid. A candidate got 15,360 votes which were 80% of the valid votes. Find the total number of votes.
Answer (Detailed Solution Below)
Election Based Question 4 Detailed Solution
Given:
80% of the voters cast their votes.
4% of the votes were declared invalid.
A candidate got 15,360 votes which were 80% of the valid votes.
Formula Used:
Total Votes = Total Voters × Percentage of Votes Cast
Valid Votes = Total Votes × Percentage of Valid Votes
Votes Received by Candidate = Valid Votes × Percentage of Votes Received
Calculation:
Let the total number of votes be x.
⇒ 80% of voters cast their votes:
⇒ Total Votes Cast = 0.80 × x
⇒ 4% of the votes were invalid:
⇒ Valid Votes = 0.96 × (0.80 × x)
⇒ Valid Votes = 0.96 × 0.80 × x
⇒ Valid Votes = 0.768 × x
A candidate got 15,360 votes which were 80% of the valid votes:
⇒ 15,360 = 0.80 × 0.768 × x
⇒ 15,360 = 0.6144 × x
Solving for x:
⇒ x = (15,360)/(0.6144)
⇒ x = 25,000
The total number of votes is 25,000.
Election Based Question 5:
In an election between two candidates, P received 42% of the valid votes and Q won by 45,360 votes. 20% people did not cast their vote. If 10% of the votes cast were found invalid, what is the total number of votes registered in the poll booth?
Answer (Detailed Solution Below)
Election Based Question 5 Detailed Solution
Given:
P received 42% of the valid votes.
Q won by 45,360 votes.
20% people did not cast their vote.
10% of the votes cast were found invalid.
Formula Used:
Total votes = 100%
Votes cast = 80%
Invalid votes = 10% of 80% = 8%
Valid votes = 80% - 8% = 72%
Calculation:
Let total votes be V.
P's votes = 42% of 72% of V
Q's votes = 58% of 72% of V
Difference in votes = 58% of 72% of V - 42% of 72% of V = 45,360
⇒ 16% of 72% of V = 45,360
⇒ 0.16 × 0.72 × V = 45,360
⇒ V = 45,360 / (0.16 × 0.72)
⇒ V = 45,360 / 0.1152
⇒ V = 3,93,750
The total number of votes registered in the poll booth is 3,93,750.
Top Election Based MCQ Objective Questions
In an election, 2% persons enrolled in the voter list did not participate and 500 votes were invalid. Two candidates A and B fought the election, and A defeated B by 200 votes. If 43% of the persons enrolled in the voter list casted their votes in favour of A, then what is the number of the total casted votes?
Answer (Detailed Solution Below)
Election Based Question 6 Detailed Solution
Download Solution PDFGiven:
2% of voters did not cast their votes
Invalid votes = 500
The winner got 200 votes more than his opponent and he secured 43%
Calculation:
Let the total number of voters in the voting list be x
Total votes = (100 - 2)x/100 = 98x/100 = 0.98x
Total valid votes = 0.98x - 500
Number of votes loser got = 0.43x - 200
Total valid votes are:
⇒ 0.43x + 0.43x - 200 = 0.98x - 500
⇒ 0.86x - 200 = 0.98x - 500
⇒ 0.98x - 0.86x = 300
⇒ x = 2500
∴ The number of total casted votes = 2500 × (100 - 2)%
⇒ 2450
The number of total casted votes is 2450.
In an election between two candidates, the defeated candidate secured 42% of the valid votes polled and lost the election by 7,68,400 votes. If 82,560 votes were declared invalid and 20% people did NOT cast their vote, then the invalid votes were what percentage (rounded off to 1 decimal place) of the votes which people did NOT cast?
Answer (Detailed Solution Below)
Election Based Question 7 Detailed Solution
Download Solution PDFGiven:
In an election between two candidates, the defeated candidate secured 42% of the valid votes polled and lost the election by 7,68,400 votes.
82,560 votes were declared invalid and 20% of people did NOT cast their votes.
Calculation:
Percentage of total valid votes that winning candidate secured = (100 - 42) = 58%
% difference between the winning and defeated candidate = 58 - 42 = 16%
So, the total number of valid votes = 768400 ÷ 16% = 4802500
Total number of votes (both valid and invalid) = 4802500 + 82560 = 4885060
Total number of voters = 4885060 ÷ (100 - 20)% = 6106325
Number of people who didn't case vote = 6106325 × 20% = 1221265
Now, % = (82560/1221265) × 100% = 6.7602% ≈ 6.8%
∴ The invalid votes were 6.8% of the votes which people did NOT cast.
In an election between two candidates, 12% of voters did not cast their votes. The winner by obtaining 68% of the total voters defeated his contestant by 2880 votes. What was the total number of voters who cast their votes in the election?
Answer (Detailed Solution Below)
Election Based Question 8 Detailed Solution
Download Solution PDFGiven:
In an election between two candidates, 12% of voters did not cast their votes.
The winner by obtaining 68% of the total votes defeated his contestant by 2880 votes.
Calculation:
Let total voters be 100a
So, total voters who casted their vote = 88a
Now,
Winner got 100a × 68%
⇒ 68a
So, losing candidate got 88a - 68a
⇒ 20a
According to the question,
68a - 20a = 2880
⇒ 48a = 2880
⇒ a = 60
So, number of voters who casted their votes = 60 × 88
⇒ 5280
∴ The total number of voters who cast their votes in the election was 5280.
Raju, Ravi and Ashok contested an election. 5% votes polled were invalid. Raju got 30% of the total votes. Ravi got 32% of the total votes. The winner got 5136 more votes than the person who received the least number of votes. Find the total number of votes polled.
Answer (Detailed Solution Below)
Election Based Question 9 Detailed Solution
Download Solution PDFLet the total number of votes be 100.
5% of votes polled were invalid = 5 votes
Raju got 30% of the total votes = 30 votes
Ravi got 32% of the total votes = 32 votes
Ashok got = 100 - (30 + 32 + 5) = 33 votes
Raju got the least no. of votes and Ashok got the highest no. of votes.
Difference between votes got by Raju and Ashok = 3
⇒ 3 = 5136 ⇒ 1 = 1712 ⇒ 100 = 171200
∴ The total number of votes polled = 171200 votes.
In a constituency, 90% of the total number of people on the electoral roll cast their votes during an election. 15% of the votes cast were declared invalid. Jeeta secured 60% of the valid votes. If Jeeta secured 91,800 valid votes, what was the total number of people on the electoral roll?
Answer (Detailed Solution Below)
Election Based Question 10 Detailed Solution
Download Solution PDFGiven:
Total votes cast = 90% × the total number of people on the electoral roll
Invalid votes = 15% × the votes cast at the election centre
Jeeta got 60% × valid votes
Jeeta got 91,800 valid votes
Calculation:
Let, the total number of people on the electoral roll = 100x
Total votes cast = 100x × 90% = 90x
Valid votes = 90x × 85%
According to the question:
⇒ 90x × 85% × 60% = 91800
⇒ 90x = (91800 × 100 × 10)/(85 × 6)
⇒ x = (180 × 100 × 10)/90
⇒ x = 2000
The total number of people on the electoral roll = 100x
⇒ 100 × 2000 = 200000 people
∴ The correct answer is 200000.
In an election between two candidates, 10% of the voters in the voter list did not cast their vote, whereas 10% of the votes cast were found to be invalid. The winning candidate got 56% of the valid votes and won the election by a margin of 1,458 votes. What is the total number of voters enrolled in the voter list?
Answer (Detailed Solution Below)
Election Based Question 11 Detailed Solution
Download Solution PDFGiven:
10% of the voters did not cast their vote and 10% of the polled vote were found invalid.
The winning candidate got 56% of the valid votes and won the election by a margin of 1,458 votes.
Concept Used:
The percentage is calculated based on 100 i.e. 100 is the base
40% means 40 out of 100
Calculation:
Let, the total enrolled voters be x
10% did not cast a vote means cast or polled vote = 9x/10
10% vote is invalid
That means valid vote = (90/100) × (9x/10)
⇒ 81x/100
The winning candidate got 56% of the polled vote means the looser got (100 – 56) = 44% vote
Winer candidate got total {(56/100) × (81x/100)} vote
And the looser candidate got {(44/100) × (81x/100)} vote
Accordingly,
{(56/100) × (81x/100)} - {(44/100) × (81x/100)} = 1458
⇒ (81x/100) × {(56 – 44)/100} = 1458
⇒ (81 × 12)x/10000 = 1458
⇒ x = (1458× 10000)/(81 × 12)
⇒ x = 15000
∴ Total 15000 voters enrolled in the voter list.
Shortcut Trick
Total voters = 1458 × (100/90) × (100/90) × 100\(56 - 44) = 15000
In an election contested between two candidates, 15% of the total voters did not cast their votes and 100 votes got disqualified. The candidate who won the election won by securing 45% of the total votes and won by a margin of 400 votes. Find the total number of voters.
Answer (Detailed Solution Below)
Election Based Question 12 Detailed Solution
Download Solution PDFGiven:
% voters who did not cast votes = 15%
Number of disqualified votes = 100
Winner candidate won by % of total votes = 45%
Winner candidate won by margin = 400 votes
Formula used:
Total votes cast = Winner's votes + loser's votes - vote margin
Total votes cast = Total votes % - % votes who did not cast vote - disqualified votes.
Calculation:
Let total voters be 100%x
Total votes cast = Total votes % - % votes who did not cast vote.
⇒ 100%x - 15%
⇒ 85%x
Votes got disqualified = 100
thus, Total votes cast = 85%x - 100
Winner got 45% of the total votes cast:
loser got = 45%x - 400
According to the question,
85% - 100 = 45%x + 45%x - 400
⇒ 300 = 90%x - 85%x
⇒ 300 = 5%x
⇒ x = 6000
∴ The total number of voters is 6000.
In a constituency, 85% of the total number of people on the electoral roll cast their votes during an election. 10% of the votes cast were declared invalid. If there were 3,00,000 people on the electoral roll, and Dharam secured 1,37,700 valid votes, what percentage of the total number of valid votes did Dharam secure?
Answer (Detailed Solution Below)
Election Based Question 13 Detailed Solution
Download Solution PDFGiven:
In a constituency, 85% of the total number of people on the electoral roll cast their votes during an election.
10% of the votes cast were declared invalid.
If there were 3,00,000 people on the electoral roll, and Dharam secured 1,37,700 valid votes.
Calculation:
The number of casted votes
⇒ 300000 × 85/100 =2,55,000
Number of valid votes,
⇒ 2,55,000 × 90 /100 = 229500
Percentage of votes Dharam secured
⇒ (137700 / 229500) × 100 = 60%
∴ The correct option is 4
Three candidates were participating in an election. The person in third place got 20% of the total votes while the difference between the votes of the winner and the first runner-up was 20% of the total votes. If the difference between the votes of the first runner-up and the second runner-up was 37,000, how many votes did the winner receive?
Answer (Detailed Solution Below)
Election Based Question 14 Detailed Solution
Download Solution PDFGiven:
There are 3 candidates in the election.
The third-place candidate got 20% of the total votes.
The difference between the votes of the winner and the first runner-up was 20% of the total votes.
The difference between the votes of the first runner-up and the second runner-up was 37,000 votes.
Formula used:
Percentage = (Part / Whole) × 100
Total = Part1 + Part2 + Part3
Solution:
Let 100x be the total number of votes.
Let the winners get votes and the 2nd runner-up get b votes.
The number of votes for the third-place candidate is 20% of total votes = 20x.
So the total number of votes winner and 2nd runner-up gets is
a + b + 20x = 100x
a + b = 80x ..........(1)
According to the question.
The difference in the votes between votes of the winner and the first runner-up was 20% of the total votes
So,
a - b = 20x......... (2)
Solving equation (1) & (2),
We get a = 50x and b = 30x
Now, the difference between the votes of the first runner-up and the second runner-up was 37,000
So, 30x - 20x = 37000
x = 3700
The number of votes for the winner is 50x = 50 × 3700 = 1,85,000
Therefore, the winner received 1,85,000 votes.
Shortcut Trick
Let's assume that total votes = 100 unit
So, person in 3rd place got 20% which is = 20 unit remaining 80 unit
Difference of votes of 1st and 2nd is 20%, so winner must got 50 unit and 2nd got 30 unit
According to the question, the difference of votes between 2nd and 3rd is 37000
So,(30 - 20) = 10 unit → 37,000
So, 50 unit → 37000/10 × 50 = 37000 × 5 = 185000
Three candidates P, Q and R participated in an election. P got 35% more votes than Q, and R got 15% more votes than Q. P overtook R by 2,412 votes. If 90% voters voted and no invalid or illegal votes were cast, then what was the number of voters in the voting list?
Answer (Detailed Solution Below)
Election Based Question 15 Detailed Solution
Download Solution PDFGiven:
P got 35% more votes than Q
R got 15% more votes than Q.
P overtook R by 2,412 votes.
90% voters voted and no invalid or illegal votes were cast
Concept used:
Let the total votes of Q be 100x
P = × 100x + 100x = 135x
R = × 100x + 100x = 115x
Calculation:
135x - 115x = 2412
20x = 2412
x = 120.6
So, the vote obtained by Q = 100x = 100 × 120.6 = 12060
Vote obtained by P = 135x = 135 × 120.6 = 16281
Vote obtained by R = 115x = 115 × 120.6 = 13869
Total votes obtained by all of them = 12060 + 16281 + 13869 = 42210
Now, according to question, only 90% of the voters casted votes, therefore:
⇒ \(90 \over 100\) × y = 42210 ⇒ y = \(42210 \times 100 \over 90\) ⇒ y = 46900 (y = total votes)
Therefore, the number of voters in the voting list are 46900.