Double Pie MCQ Quiz - Objective Question with Answer for Double Pie - Download Free PDF
Last updated on Jun 3, 2025
Latest Double Pie MCQ Objective Questions
Double Pie Question 1:
Pie-chart I shows the distribution of students who appeared in Board examination from schools A, B, C, D and E and pie-chart II shows the distribution of students who passed the examination from these schools. Read both these pie-charts and answer the question :
The total number of students who failed from schools B and D is what percent of the total number of students who passed from schools A and C?
Answer (Detailed Solution Below)
Double Pie Question 1 Detailed Solution
Calculation:
Pie-chart I shows the distribution of students who appeared in Board examination from schools A, B, C, D and E.
Total number of Students appeared = 1800
School A appeared = 17% of 1800 = 0.17 × 1800 = 306
School B appeared = 18% of 1800 = 0.18 × 1800 = 324
School C appeared = 20% of 1800 = 0.20 × 1800 = 360
School D appeared = 21% of 1800 = 0.21 × 1800 = 378
School E appeared = 24% of 1800 = 0.24 × 1800 = 432
Pie-chart II shows the distribution of students who passed the examination from these schools.
Total number of Students passed = 1500
School A passed = 15% of 1500 = 0.15 × 1500 = 225
School B passed = 18% of 1500 = 0.18 × 1500 = 270
School C passed = 21% of 1500 = 0.21 × 1500 = 315
School D passed = 24% of 1500 = 0.24 × 1500 = 360
School E passed = 22% of 1500 = 0.22 × 1500 = 330
Number of failed students = Number of appeared students - Number of passed students
Students who failed from School B = Students appeared from B - Students passed from B
⇒ Failed from B = 324 - 270 = 54
Students who failed from School D = Students appeared from D - Students passed from D
⇒ Failed from D = 378 - 360 = 18
Total students who failed from schools B and D = Failed from B + Failed from D = 54 + 18 = 72
Total students who passed from schools A and C = Passed from A + Passed from C = 225 + 315 = 540
Required percentage = \(\frac{\text{Total failed from B and D}}{\text{Total passed from A and C}}× 100\)
⇒ Percentage = (72/540) × 100
⇒ Percentage = 720/54
⇒ Percentage = 40/3
⇒ Percentage = \(13\frac{1}{3}\)%
∴ The correct answer is option 3.
Double Pie Question 2:
Comprehension:
The pie chart shows the percentage distribution of total number of students in science and commerce department of college in five year [ 2013 to 2017]
The pie charts shows the percentage distribution of total number of students in commerce department of college in five year [ 2013 to 2017].
Note –Number of students in 2016 in commerce department is 70 more than the number of students in 2017 in commerce department. In 2017 number of students in commerce department is 40 more than number of students in science department.
Average number of students in science department in five year is y. Number of students in science department in 2018 is y + 25. Find the number of students in science department in 2018?
Answer (Detailed Solution Below)
Double Pie Question 2 Detailed Solution
Number of students in commerce department is 70 more than the number of students in 2017.
So, 30% - 20% = 70
Or, 10% = 70
Or, 100% = 700
So, total number of students in commerce department is 700.
Number of students in commerce department in 2017 is 700 × 20/100 = 140
Number of students in science department in 2017 is 140 – 40 = 100
So, number of student in 2017 in two department together is 140 + 100 = 240.
Total value of pie chart is 100%
So, 12% + x% + 30% + 25% + [x-3]% = 100
Or, 2x = 100 – 12 – 30 -25 +3 = 36
Or, x = 36 /2 = 18
So, Percentage of students in science and commerce department together in 2017 is 18 – 3 = 15%
So, 15% = 240
Or, 100% = [ 240/15] ×100 =1600
Year |
Number of students in science and commerce department |
Number of students in commerce department |
Number of students in science department |
2013 |
1600 × 12/100 = 192 |
700 ×18/100 = 126 |
192 – 126 = 66 |
2014 |
288 |
84 |
204 |
2015 |
480 |
140 |
340 |
2016 |
400 |
210 |
190 |
2017 |
240 |
140 |
100 |
Calculation
Total number of students in science department in five year is 1600 – 700 = 900
So, average is 900 / 5 = 180
So, Number of students in science department in 2018 is 180 + 25 = 205
Double Pie Question 3:
Comprehension:
The pie chart shows the percentage distribution of total number of students in science and commerce department of college in five year [ 2013 to 2017]
The pie charts shows the percentage distribution of total number of students in commerce department of college in five year [ 2013 to 2017].
Note –Number of students in 2016 in commerce department is 70 more than the number of students in 2017 in commerce department. In 2017 number of students in commerce department is 40 more than number of students in science department.
Find the difference between number of students in science department in 2014 and 2015 together and number of students in commerce department in same year?
Answer (Detailed Solution Below)
Double Pie Question 3 Detailed Solution
Number of students in commerce department is 70 more than the number of students in 2017.
So, 30% - 20% = 70
Or, 10% = 70
Or, 100% = 700
So, total number of students in commerce department is 700.
Number of students in commerce department in 2017 is 700 × 20/100 = 140
Number of students in science department in 2017 is 140 – 40 = 100
So, number of student in 2017 in two department together is 140 + 100 = 240.
Total value of pie chart is 100%
So, 12% + x% + 30% + 25% + [x-3]% = 100
Or, 2x = 100 – 12 – 30 -25 +3 = 36
Or, x = 36 /2 = 18
So, Percentage of students in science and commerce department together in 2017 is 18 – 3 = 15%
So, 15% = 240
Or, 100% = [ 240/15] ×100 =1600
Year |
Number of students in science and commerce department |
Number of students in commerce department |
Number of students in science department |
2013 |
1600 × 12/100 = 192 |
700 ×18/100 = 126 |
192 – 126 = 66 |
2014 |
288 |
84 |
204 |
2015 |
480 |
140 |
340 |
2016 |
400 |
210 |
190 |
2017 |
240 |
140 |
100 |
Calculation
Total number of students in science department in 2014 and 2015 is 204 + 340 = 544
Total number of students in commerce department in 2014 and 2015 is
84 + 140 = 224
So, required difference 544 – 224 = 320
Double Pie Question 4:
Comprehension:
The pie chart shows the percentage distribution of total number of students in science and commerce department of college in five year [ 2013 to 2017]
The pie charts shows the percentage distribution of total number of students in commerce department of college in five year [ 2013 to 2017].
Note –Number of students in 2016 in commerce department is 70 more than the number of students in 2017 in commerce department. In 2017 number of students in commerce department is 40 more than number of students in science department.
Ratio of number of students in science and commerce department in 2016 is m:n. Find the value 3m + 4n? [ ratio must be lowest integer]
Answer (Detailed Solution Below)
Double Pie Question 4 Detailed Solution
Number of students in commerce department is 70 more than the number of students in 2017.
So, 30% - 20% = 70
Or, 10% = 70
Or, 100% = 700
So, total number of students in commerce department is 700.
Number of students in commerce department in 2017 is 700 × 20/100 = 140
Number of students in science department in 2017 is 140 – 40 = 100
So, number of student in 2017 in two department together is 140 + 100 = 240.
Total value of pie chart is 100%
So, 12% + x% + 30% + 25% + [x-3]% = 100
Or, 2x = 100 – 12 – 30 -25 +3 = 36
Or, x = 36 /2 = 18
So, Percentage of students in science and commerce department together in 2017 is 18 – 3 = 15%
So, 15% = 240
Or, 100% = [ 240/15] ×100 =1600
Year |
Number of students in science and commerce department |
Number of students in commerce department |
Number of students in science department |
2013 |
1600 × 12/100 = 192 |
700 ×18/100 = 126 |
192 – 126 = 66 |
2014 |
288 |
84 |
204 |
2015 |
480 |
140 |
340 |
2016 |
400 |
210 |
190 |
2017 |
240 |
140 |
100 |
Calculation
Number of students in science department is 190
Number of students in commerce department is 210.
So, required ratio = 190 : 210 = 19:21 = m : n
So, m = 19, n = 21
So, 3m + 4n =3×19 + 4 ×21 = 141
Double Pie Question 5:
Comprehension:
The pie chart shows the percentage distribution of total number of students in science and commerce department of college in five year [ 2013 to 2017]
The pie charts shows the percentage distribution of total number of students in commerce department of college in five year [ 2013 to 2017].
Note –Number of students in 2016 in commerce department is 70 more than the number of students in 2017 in commerce department. In 2017 number of students in commerce department is 40 more than number of students in science department.
Number of students in arts department in 2014 is 5x + 20. Find the difference between number of student in science and arts department in 2014?
Answer (Detailed Solution Below)
Double Pie Question 5 Detailed Solution
Number of students in commerce department is 70 more than the number of students in 2017.
So, 30% - 20% = 70
Or, 10% = 70
Or, 100% = 700
So, total number of students in commerce department is 700.
Number of students in commerce department in 2017 is 700 × 20/100 = 140
Number of students in science department in 2017 is 140 – 40 = 100
So, number of student in 2017 in two department together is 140 + 100 = 240.
Total value of pie chart is 100%
So, 12% + x% + 30% + 25% + [x-3]% = 100
Or, 2x = 100 – 12 – 30 -25 +3 = 36
Or, x = 36 /2 = 18
So, Percentage of students in science and commerce department together in 2017 is 18 – 3 = 15%
So, 15% = 240
Or, 100% = [ 240/15] ×100 =1600
Year |
Number of students in science and commerce department |
Number of students in commerce department |
Number of students in science department |
2013 |
1600 × 12/100 = 192 |
700 ×18/100 = 126 |
192 – 126 = 66 |
2014 |
288 |
84 |
204 |
2015 |
480 |
140 |
340 |
2016 |
400 |
210 |
190 |
2017 |
240 |
140 |
100 |
Calculation
Number of students in arts department in 2014 is 5x + 20 = 5 ×18 + 20 = 110
So, required difference is 204 – 110 = 94
Top Double Pie MCQ Objective Questions
Study the given pie-chart carefully and answer the following question. If scholarship has to be paid out of the donation fund, then what is the percentage of donation fund used for this purpose (rounded off to two decimal places)?
The entire fund that school gets from different sources is equal to Rs. 10 lakh
Answer (Detailed Solution Below)
Double Pie Question 6 Detailed Solution
Download Solution PDFCalculation:
Total fund got by school = 100% = 1000000
Funds got through donation = 35%
Scholarship paid = 26%
Required percentage = 26/35 × 100
⇒ 2600/35 = 74.285% ≈ 74.29%
∴ The correct answer is 74.29%.
The following pie charts show the percentage of employees in each department and the percentage of males working in each department.
Total number of Employees = 5100
Total number of Males = 2050
Find the number of females working in the production department.
Answer (Detailed Solution Below)
Double Pie Question 7 Detailed Solution
Download Solution PDFCalculation:
Number of employees in production = 5100 × 20%
⇒ 1020
Number of male employees in production = 2050 × 48%
⇒ 984
So, female production = 1020 - 984
⇒ 36
∴ The required answer is 36.
The following pie charts show the data of the number of appeared and passed student of class 12 in sections A, B, C, D and E.
What is the percentage of students who appeared for the exam in section E (correct to one decimal place)?
Answer (Detailed Solution Below)
Double Pie Question 8 Detailed Solution
Download Solution PDFCalculation
360° → 100%
1° → 100/360 = 5/18
The students who appeared for the exam in section = 58°
⇒ 58° → 58 × 5/18
= 16.1%
The answer is 16.1%
The following pie charts show the number of start-ups started in various sectors since 2016 and the number of successful start-ups in those sectors respectively.
Out of all the start-ups that started since 2016, what percentage (approx. up to two decimal places)of startups started in travel sector?
Answer (Detailed Solution Below)
Double Pie Question 9 Detailed Solution
Download Solution PDFCalculation:
Total start-up started = 720 + 256 + 650 + 324 + 560
⇒ 2510
Start-up in the travel sector = 324
Required % = (324/2510) × 100
⇒ 12.90.8 ≈ 12.91%
∴ The required answer is 12.91%.
The following pie charts show the data of the number of appeared and passed students of class 12 in sections A, B, C, D and E.
Find the difference between the number of students who appeared for the exam in sections A and B.
Answer (Detailed Solution Below)
Double Pie Question 10 Detailed Solution
Download Solution PDFCalculation:
Total number of appeared students = 1800 student
⇒ 360° = 1800
⇒ 1° = 1800/360 = 5 students
Appeared students of section A = 42° = 42 × 5 = 210 students
Appeared students of section B = 50° = 50 × 5 = 250 students
Required difference = (250 - 210) = 40 students
∴ The correct answer is 40 students.
Study the given pie-chart carefully and answer the following question.
The entire fund that school gets form different sources is equal to Rs.10 lakh
What amount (in Rs.) of the fund is acquired by the school from internal sources?
Answer (Detailed Solution Below)
Double Pie Question 11 Detailed Solution
Download Solution PDFGiven:
The total fund received by school from different sources = 10 lakh
The school received fund from internal source = 15%
Concept:
\(X\%={X\over100}\)
Calculation:
Let the fund received by internal source is X
⇒ X = 15% of 10 lakh
⇒ X = \({15\over100}\times{1000000}=150000\)
∴ The required result will be 150000.
Study the given pie - chart carefully and answer the following question.
The entire fund that the school gets from different sources is equal to Rs. 10 lakh
What is the difference between the funds (in Rs.) acquired by the school from donations and those from government agencies?
Answer (Detailed Solution Below)
Double Pie Question 12 Detailed Solution
Download Solution PDFFunds from Donations = 35% of Rs. 10,00,000 (10 lacks)
Funds from Government Agencies = 12% of Rs. 10,00,000 (10 lakh)
Calculations:-
Funds from Donations = (35/100) × 10,00,000 = Rs. 3,50,000
Funds from Government Agencies = (12/100) × 10,00,000 = Rs. 1,20,000
Difference = Funds from Donations - Funds from Government Agencies Difference
⇒ Rs. 3,50,000 - Rs. 1,20,000 = Rs. 2,30,000
∴ The difference is Rs. 2,30,000.
Study the given pie chart carefully and answer the following question.
The Sources of funds are represented in the pie chart given below:
(The entire funds that the school gets from different sources is equal to Rs. 10 lakhs)
Uses of Funds by the School:
What is the total amount (in Rs.) used by the school for the payment?
Answer (Detailed Solution Below)
Double Pie Question 13 Detailed Solution
Download Solution PDFCalculation
The total amount used by the school for the payment = 11% of 1000000
⇒ 11/100 * 1000000
⇒ 110000
The total amount used by the school for the payment is 110000.
Pie-chart I shows the distribution of students who appeared in Board examination from schools A, B, C, D and E and pie-chart II shows the distribution of students who passed the examination from these schools. Read both these pie-charts and answer the question :
The total number of students who failed from schools B and D is what percent of the total number of students who passed from schools A and C?
Answer (Detailed Solution Below)
Double Pie Question 14 Detailed Solution
Download Solution PDFCalculation:
Pie-chart I shows the distribution of students who appeared in Board examination from schools A, B, C, D and E.
Total number of Students appeared = 1800
School A appeared = 17% of 1800 = 0.17 × 1800 = 306
School B appeared = 18% of 1800 = 0.18 × 1800 = 324
School C appeared = 20% of 1800 = 0.20 × 1800 = 360
School D appeared = 21% of 1800 = 0.21 × 1800 = 378
School E appeared = 24% of 1800 = 0.24 × 1800 = 432
Pie-chart II shows the distribution of students who passed the examination from these schools.
Total number of Students passed = 1500
School A passed = 15% of 1500 = 0.15 × 1500 = 225
School B passed = 18% of 1500 = 0.18 × 1500 = 270
School C passed = 21% of 1500 = 0.21 × 1500 = 315
School D passed = 24% of 1500 = 0.24 × 1500 = 360
School E passed = 22% of 1500 = 0.22 × 1500 = 330
Number of failed students = Number of appeared students - Number of passed students
Students who failed from School B = Students appeared from B - Students passed from B
⇒ Failed from B = 324 - 270 = 54
Students who failed from School D = Students appeared from D - Students passed from D
⇒ Failed from D = 378 - 360 = 18
Total students who failed from schools B and D = Failed from B + Failed from D = 54 + 18 = 72
Total students who passed from schools A and C = Passed from A + Passed from C = 225 + 315 = 540
Required percentage = \(\frac{\text{Total failed from B and D}}{\text{Total passed from A and C}}× 100\)
⇒ Percentage = (72/540) × 100
⇒ Percentage = 720/54
⇒ Percentage = 40/3
⇒ Percentage = \(13\frac{1}{3}\)%
∴ The correct answer is option 3.
Double Pie Question 15:
Study the given pie-chart carefully and answer the following question. If scholarship has to be paid out of the donation fund, then what is the percentage of donation fund used for this purpose (rounded off to two decimal places)?
The entire fund that school gets from different sources is equal to Rs. 10 lakh
Answer (Detailed Solution Below)
Double Pie Question 15 Detailed Solution
Calculation:
Total fund got by school = 100% = 1000000
Funds got through donation = 35%
Scholarship paid = 26%
Required percentage = 26/35 × 100
⇒ 2600/35 = 74.285% ≈ 74.29%
∴ The correct answer is 74.29%.