100 Most Expected Percentage Questions for AFCAT 2026 with Answers & Shortcut Tricks
Percentage Questions for AFCAT 2026
Preparing for AFCAT 2026? Percentage is one of the most important topics in the Quantitative Aptitude section. Questions from Percentage are frequently asked directly and also form the foundation for topics like Profit & Loss, Simple Interest & Compound Interest, Ratio & Proportion, and Data Interpretation.
If your Percentage concepts are strong, you'll be able to solve many arithmetic questions much faster during the exam.
Before moving to advanced arithmetic, you can also practice these topics:
- 50 Most Expected Ratio & Proportion Questions for AFCAT 2026 with Answers & Shortcut Tricks
- 50 Most Expected Simple Interest & Compound Interest Questions for AFCAT 2026 with Shortcut Tricks
These articles cover the concepts that are closely connected with Percentage and will strengthen your overall Quant preparation.
Important Percentage Formulas
- Percentage Formula = Percentage = (Value ÷ Total Value) × 100
- Increase Formula = Percentage Increase = (Increase ÷ Original Value) × 100
- Decrease Formula = Percentage Decrease = (Decrease ÷ Original Value) × 100
Convert Percentage into Fraction
| Percentage | Fraction |
|---|---|
| 10% | 1/10 |
| 12.5% | 1/8 |
| 20% | 1/5 |
| 25% | 1/4 |
| 40% | 2/5 |
| 50% | 1/2 |
| 60% | 3/5 |
| 75% | 3/4 |
| 80% | 4/5 |
AFCAT Percentage Shortcut Tricks
Trick 1
- 50% means Half
- 25% means One-Fourth
- 20% means One-Fifth
- 10% means One-Tenth
Trick 2
- To calculate 15% of a number = 10% + 5%
- Example: 15% of 400 = 40 + 20 = 60
Trick 3
- To calculate 35% = 30% + 5%
This method saves a lot of calculation time in the exam.
What is 25% of 480?
- A. 100
- B. 110
- C. 120
- D. 130
Solution
- 25% = 1/4
- 480 ÷ 4 = 120
Shortcut
- 25% always means divide by 4.
40% of a number is 96. Find the number.
- A. 200
- B. 220
- C. 240
- D. 250
Solution
- 40% = 96
- 100% = (96 × 100) ÷ 40 = 240
Shortcut
- Number = (Given Value × 100) ÷ Percentage
What percentage of 250 is 50?
- A. 15%
- B. 18%
- C. 20%
- D. 25%
Solution
- Percentage = (50 ÷ 250) × 100 = 20%
A student's marks increase from 320 to 400. Find the percentage increase.
- A. 20%
- B. 22%
- C. 25%
- D. 30%
Solution
- Increase = 400 − 320 = 80
- Percentage Increase = (80 ÷ 320) × 100 = 25%
A shirt priced at ₹2,000 is sold after a 15% discount. Find the selling price.
- A. ₹1,600
- B. ₹1,650
- C. ₹1,700
- D. ₹1,750
Solution
- Discount = 15% of 2,000 = ₹300
- Selling Price = 2,000 − 300 = ₹1,700
Questions on Discount are directly connected with Profit & Loss. Once you complete this Percentage series, your next topic should be Profit & Loss.
35% of a number is 140. Find the number.
- A. 350
- B. 380
- C. 400
- D. 420
Solution
- Number = (140 × 100) ÷ 35 = 400
What is 12.5% of 640?
- A. 60
- B. 70
- C. 80
- D. 90
Solution
- 12.5% = 1/8
- 640 ÷ 8 = 80
Shortcut
- Remember: 12.5% = 1/8
The population of a town increases from 40,000 to 46,000. Find the percentage increase.
- A. 10%
- B. 12%
- C. 15%
- D. 18%
Solution
- Increase = 6,000
- Percentage Increase = (6,000 ÷ 40,000) × 100 = 15%
A number is decreased by 20% and becomes 320. Find the original number.
- A. 360
- B. 380
- C. 400
- D. 420
Solution
- 80% = 320
- 100% = (320 × 100) ÷ 80 = 400
If 60% of a number is 180, find 35% of that number.
- A. 95
- B. 100
- C. 105
- D. 110
Solution
- Number = (180 × 100) ÷ 60 = 300
- 35% of 300 = 105
Common Fraction to Percentage Conversion
| Fraction | Percentage |
|---|---|
| 1/2 | 50% |
| 1/3 | 33.33% |
| 1/4 | 25% |
| 1/5 | 20% |
| 2/5 | 40% |
| 3/5 | 60% |
| 4/5 | 80% |
| 5/8 | 62.5% |
Remembering these conversions can save 20–30 seconds per question.
A student's marks increase from 480 to 576. Find the percentage increase.
- A. 18%
- B. 20%
- C. 22%
- D. 25%
Solution
- Increase = 576 − 480 = 96
- Percentage Increase = (96 ÷ 480) × 100 = 20%
Shortcut
- Increase ÷ Original × 100
The price of a laptop is reduced by 15%. If the original price was ₹60,000, find the new price.
- A. ₹49,000
- B. ₹50,000
- C. ₹51,000
- D. ₹52,000
Solution
- 15% of ₹60,000 = ₹9,000
- New Price = 60,000 − 9,000 = ₹51,000
A number is increased by 25% and becomes 500. Find the original number.
- A. 360
- B. 380
- C. 400
- D. 420
Solution
- 125% = 500
- 100% = (500 × 100) ÷ 125 = 400
Shortcut
- Original Value = New Value × 100 ÷ (100 + Increase%)
A shopkeeper gives a 20% discount on an item marked at ₹2,500. Find the selling price.
- A. ₹1,900
- B. ₹2,000
- C. ₹2,100
- D. ₹2,200
Solution
- Discount = 20% of ₹2,500 = ₹500
- Selling Price = ₹2,500 − ₹500 = ₹2,000
The population of a village decreases from 25,000 to 22,500. Find the percentage decrease.
- A. 8%
- B. 10%
- C. 12%
- D. 15%
Solution
- Decrease = 2,500
- Percentage Decrease = (2,500 ÷ 25,000) × 100 = 10%
Whenever the question says "decreased to" or "increased to", always divide by the original value, not the final value.
A salary increases by 20% in the first year and 10% in the second year. Find the overall percentage increase.
- A. 28%
- B. 30%
- C. 32%
- D. 35%
Solution
- Net % Change = A + B + (A × B)/100 = 20 + 10 + (20 × 10)/100 = 20 + 10 + 2 = 32%
Shortcut
- x% followed by y%
- Net Increase = x + y + (xy/100)
The value of a machine decreases by 10% every year. If its present value is ₹81,000, what was its value 2 years ago?
- A. ₹90,000
- B. ₹95,000
- C. ₹1,00,000
- D. ₹1,05,000
Solution
- After 2 years: Value = Original × (90/100)²
- 81,000 = Original × 0.81
- Original = 81,000 ÷ 0.81 = ₹1,00,000
If 35% of a number equals 140, what is 65% of the same number?
- A. 240
- B. 250
- C. 260
- D. 270
Solution
- 35% = 140
- 100% = (140 × 100) ÷ 35 = 400
- 65% of 400 = 260
The price of sugar increases by 25%. By what percentage should consumption be reduced so that expenditure remains unchanged?
- A. 15%
- B. 18%
- C. 20%
- D. 25%
Solution
Required Reduction = Increase ÷ (100 + Increase) × 100 = 25 ÷ 125 × 100 = 20%
Shortcut Formula
- If price increases by x%
- Reduction = x/(100+x) ×100
The price of petrol decreases by 20%. A person increases consumption by 25%. Find the net effect on expenditure.
- A. 2% Increase
- B. No Change
- C. 4% Decrease
- D. 5% Increase
Solution
- Take original expenditure = 100
- Price becomes = 80
- Consumption becomes = 125
- New Expenditure
- = (80 × 125) ÷ 100 = 100
- Hence, No Change
Shortcut
- Net Change = A + B + (AB/100)
- For one increase and one decrease, use signs carefully: = (+25) + (−20) + (25 × −20)/100 = 25 − 20 − 5 = 0%
The salary of an employee increases by 15% every year. If his current salary is ₹52,900, what was his salary one year ago?
- A. ₹44,000
- B. ₹45,000
- C. ₹46,000
- D. ₹47,000
Solution
- Current Salary = Previous × 115%
- Previous = 52,900 × 100 ÷ 115 = ₹46,000
The population of a city decreases by 10% in the first year and 20% in the second year. Find the total percentage decrease.
- A. 28%
- B. 30%
- C. 32%
- D. 35%
Solution
Net Change = (−10) + (−20) + (−10 × −20)/100 = −10 −20 +2 = −28%
A student scores 72% marks in an exam and gets 432 marks. Find the maximum marks.
- A. 500
- B. 550
- C. 600
- D. 650
Solution
- 72% = 432
- 100% = (432 ×100) ÷72 = 600
The ratio of boys and girls in a class is 3 : 5. Find the percentage of girls.
- A. 35%
- B. 50%
- C. 62.5%
- D. 75%
Solution
- Girls = 5 Parts
- Total = 8 Parts
- Percentage = (5 ÷8) ×100 = 62.5%
Many Percentage questions are solved much faster by first converting them into a ratio.
The price of an article increases by 40%. By what percentage should consumption decrease so that expenditure remains unchanged?
- A. 25%
- B. 28.57%
- C. 30%
- D. 35%
Solution
- Reduction = Increase ÷ (100 + Increase) = 40 ÷140 ×100 = 28.57%
A number is first increased by 30% and then decreased by 30%. Find the net percentage change.
- A. No Change
- B. 9% Increase
- C. 9% Decrease
- D. 6% Decrease
Solution
- Net Change = 30 −30 +(30×−30)/100 = −9%
If 18% of a number is 90, what is 42% of that number?
- A. 180
- B. 200
- C. 210
- D. 225
Solution
- 18% =90
- 100% =500
- 42% =210
A shopkeeper purchases an article for ₹800 and sells it at a profit of 25%. Find the selling price.
- A. ₹900
- B. ₹950
- C. ₹1,000
- D. ₹1,050
Solution
- Profit =25% of800 =₹200
- Selling Price =₹1,000
A number is decreased by 35% and becomes 520. Find the original number.
- A. 700
- B. 760
- C. 800
- D. 850
Solution
- 65% =520
- 100% =(520×100)÷65 =800
In a school, 45% of students are girls. If there are 990 boys, find the total number of students.
- A. 1,700
- B. 1,750
- C. 1,800
- D. 1,900
Solution
- Boys =55%
- 55%=990
- 100%=1800
The marked price of an article is ₹2,400. A discount of 25% is offered. Find the discount amount.
- A. ₹500
- B. ₹550
- C. ₹600
- D. ₹650
A company increases salaries by 12%. If an employee's new salary is ₹56,000, find the old salary.
- A. ₹48,000
- B. ₹49,000
- C. ₹50,000
- D. ₹52,000
Solution
- Old Salary =56,000×100÷112 =₹50,000
What percentage of 640 is 96?
- A. 12%
- B. 15%
- C. 18%
- D. 20%
The value of an investment becomes ₹13,200 after increasing by 10%. Find the original investment.
- A. ₹11,000
- B. ₹12,000
- C. ₹12,500
- D. ₹13,000
If 80% of a number is 160, then 15% of the same number equals
- A. 25
- B. 30
- C. 35
- D. 40
The price of petrol decreases by 25%. A person increases consumption by 20%. Find the net effect on expenditure.
- A. 10% Decrease
- B. 8% Decrease
- C. 5% Decrease
- D. No Change
Solution
- Net Change =20−25+(20×−25)/100 =−10%
An item costing ₹1,500 is sold for ₹1,800. Find the profit percentage.
- A. 18%
- B. 20%
- C. 22%
- D. 25%
The ratio of passed to failed students is 9 : 1. Find the percentage of students who passed.
- A. 80%
- B. 85%
- C. 90%
- D. 95%
A number is increased by 20% and then by another 25%. Find the overall percentage increase.
- A. 40%
- B. 45%
- C. 50%
- D. 55%
Solution
- Net Increase =20+25+(20×25)/100 =20+25+5 =50%
A student's marks increase from 640 to 800. Find the percentage increase.
- A. 20%
- B. 22%
- C. 25%
- D. 30%
Solution
- Increase = 800 − 640 = 160
- Percentage Increase = (160 ÷ 640) × 100 = 25%
An item's price is reduced by 12%. If the original price was ₹4,500, find the new price.
- A. ₹3,900
- B. ₹3,960
- C. ₹4,000
- D. ₹4,050
Solution
- 12% of ₹4,500 = ₹540
- New Price = ₹4,500 − ₹540 = ₹3,960
If 18% of a number is 126, find 65% of that number.
- A. 420
- B. 440
- C. 455
- D. 465
Solution
- 18% = 126
- 100% = (126 × 100) ÷ 18 = 700
- 65% = 455
A salary is increased by 30% and later reduced by 20%. Find the net percentage change.
- A. 2% Increase
- B. 4% Increase
- C. 5% Increase
- D. No Change
Solution
- Net Change = 30 − 20 + (30 × -20)/100 = 30 − 20 − 6 = 4% Increase
Shortcut
- Use: A + B + (AB/100)
(Remember to use a negative sign for decreases.)
A number is first decreased by 40% and then increased by 25%. Find the net percentage change.
- A. 20% Decrease
- B. 25% Decrease
- C. 15% Decrease
- D. 10% Decrease
Solution
- Net Change = -40 + 25 + (-40 × 25)/100 = -40 + 25 -10 = -25%
- A 20% increase followed by a 20% decrease is not zero.
- Net Change = +20 −20 −4 = 4% Decrease
This is a very common AFCAT trap.
The population of a town increases by 15% every year. If the present population is 52,900, what was the population one year ago?
- A. 44,000
- B. 45,000
- C. 46,000
- D. 47,000
Solution
- Previous Population = 52,900 ×100 ÷115 = 46,000
The marked price of an article is ₹8,000. A discount of 12.5% is offered. Find the selling price.
- A. ₹6,800
- B. ₹7,000
- C. ₹7,200
- D. ₹7,400
Solution
- 12.5% = 1/8
- Discount = 8,000 ÷8 = ₹1,000
- Selling Price = ₹7,000
A student scores 468 marks, which is 78% of the total marks. Find the maximum marks.
- A. 550
- B. 580
- C. 600
- D. 650
The ratio of boys to girls is 9 : 11. Find the percentage of boys.
- A. 40%
- B. 42%
- C. 45%
- D. 48%
Solution
- Boys = 9/20 ×100 = 45%
A machine depreciates by 20% every year. If its present value is ₹51,200, find its value 2 years ago.
- A. ₹75,000
- B. ₹80,000
- C. ₹82,000
- D. ₹85,000
Solution
- Present = Original × (80/100)²
- 51,200 = Original ×0.64
- Original = ₹80,000
What percentage of 960 is 144?
- A. 12%
- B. 15%
- C. 18%
- D. 20%
A number increases from 250 to 325. Find the percentage increase.
- A. 25%
- B. 28%
- C. 30%
- D. 32%
The price of sugar increases by 20%. By what percentage should consumption be reduced to keep expenditure unchanged?
- A. 15%
- B. 16⅔%
- C. 18%
- D. 20%
Shortcut
- Reduction =20÷120×100 =16⅔%
A person earns ₹72,000 annually. He saves 25% of his income. Find his annual expenditure.
- A. ₹52,000
- B. ₹54,000
- C. ₹56,000
- D. ₹58,000
If 35% of a number equals 280, find 15% of that number.
- A. 100
- B. 110
- C. 120
- D. 130
The value of an investment increases by 10%, then by 20%. Find the overall increase.
- A. 28%
- B. 30%
- C. 32%
- D. 35%
A trader buys an article for ₹2,400 and sells it for ₹3,000. Find the profit percentage.
- A. 20%
- B. 22%
- C. 25%
- D. 30%
A class has 40 students. If 60% are girls, find the number of boys.
- A. 14
- B. 15
- C. 16
- D. 18
A number is reduced by 25% and becomes 540. Find the original number.
- A. 700
- B. 710
- C. 720
- D. 740
A student's marks are increased by 20% and then by another 10%. If the original marks were 500, find the final marks.
- A.640
- B. 650
- C. 660
- D. 670
Solution
- 500 ×1.20 ×1.10 =500 ×1.32 = 660
A number increases from 480 to 600. Find the percentage increase.
- A. 20%
- B. 22%
- C. 25%
- D. 30%
Solution
- Increase = 600 − 480 = 120
- Percentage Increase = (120 ÷ 480) × 100= 25%
A shirt marked at ₹2,800 is sold after a 15% discount. Find the selling price.
- A. ₹2,320
- B. ₹2,360
- C. ₹2,380
- D. ₹2,400
If 32% of a number is 256, find 75% of that number.
- A. 540
- B. 560
- C. 580
- D. 600
The population of a village decreases by 15% every year. If the current population is 7,225, what was the population one year ago?
- A. 8,000
- B. 8,250
- C. 8,500
- D. 9,000
A student's marks increase by 25% and become 500. Find the original marks.
- A. 360
- B. 380
- C. 400
- D. 420
Whenever the question asks for the original value after an increase, Use: Original = Final ×100 ÷ (100 + Increase%)
The price of sugar increases by 30%. By what percentage should consumption decrease so that expenditure remains unchanged?
- A. 20%
- B. 22%
- C. 23.08%
- D. 25%
A trader earns a 20% profit by selling an article for ₹2,400. Find the cost price.
- A. ₹1,800
- B. ₹2,000
- C. ₹2,100
- D. ₹2,200
If 84% of a number equals 336, find 35% of that number.
- A. 130
- B. 135
- C. 140
- D. 145
The ratio of boys to girls is 7 : 13. Find the percentage of girls.
- A. 60%
- B. 62%
- C. 65%
- D. 70%
A number is first increased by 40% and then decreased by 25%. Find the net percentage change.
- A. 5% Increase
- B. 5% Decrease
- C. No Change
- D. 10% Increase
The value of a machine depreciates by 20% every year. If its current value is ₹64,000, find its value one year ago.
- A. ₹75,000
- B. ₹80,000
- C. ₹82,000
- D. ₹85,000
A student secures 540 marks, which is 90% of the total marks. Find the maximum marks.
- A. 580
- B. 590
- C. 600
- D. 620
The marked price of a TV is ₹48,000. A discount of 12.5% is offered. Find the selling price.
- A. ₹40,000
- B. ₹41,000
- C. ₹42,000
- D. ₹43,000
What percentage of 720 is 180?
- A. 20%
- B. 22%
- C. 25%
- D. 30%
An employee spends 80% of his salary. If he saves ₹12,000, find his monthly salary.
- A. ₹50,000
- B. ₹55,000
- C. ₹60,000
- D. ₹65,000
The price of petrol decreases by 10% while consumption increases by 20%. Find the net effect on expenditure.
- A. 6% Increase
- B. 8% Increase
- C. 10% Increase
- D. 12% Increase
A number decreases from 840 to 672. Find the percentage decrease.
- A. 18%
- B. 20%
- C. 22%
- D. 25%
If 45% of a number is 225, then 28% of the same number equals
- A. 130
- B. 135
- C. 140
- D. 145
The population of a town increases by 10% every year. If the current population is 1,21,000, what was the population one year ago?
- A. 1,00,000
- B. 1,05,000
- C. 1,10,000
- D. 1,15,000
The cost price of an article is ₹1,600. It is sold at a profit of 15%. Find the selling price.
- A. ₹1,780
- B. ₹1,820
- C. ₹1,840
- D. ₹1,860
Percentage = (Value ÷ Total) × 100
Increase% = (Increase ÷ Original) ×100
Decrease% = (Decrease ÷ Original) ×100
Net Change= A + B + (AB/100)
(Use a negative sign for decreases.)
Original= Final ×100 ÷ (100 ± Percentage)
Required Reduction= Increase ÷ (100 + Increase)×100
The salary of an employee is increased by 25% and then by another 20%. If the original salary was ₹40,000, find the final salary.
- A. ₹58,000
- B. ₹60,000
- C. ₹62,000
- D. ₹64,000
Solution
- Final Salary = 40,000 × 125% × 120% = 40,000 × 1.25 × 1.20 = ₹60,000
Shortcut
- Net Increase = 25 + 20 + (25×20)/100 = 50%
The price of rice increases by 20%. By what percentage should consumption decrease so that total expenditure remains unchanged?
- A. 15%
- B. 16⅔%
- C. 18%
- D. 20%
Solution
- Required Reduction = Increase ÷ (100 + Increase) ×100 = 20 ÷120 ×100 = 16⅔%
A student secures 504 marks, which is 84% of the maximum marks. Find the maximum marks.
- A. 560
- B. 580
- C. 600
- D. 620
Solution
- Maximum Marks = (504 ×100) ÷84 = 600
The ratio of boys and girls is 9 : 16. Find the percentage of girls.
- A. 60%
- B. 62%
- C. 64%
- D. 66%
Solution
- Girls =16 Parts
- Total =25 Parts
- Percentage =(16÷25)×100 = 64%
A machine depreciates by 15% every year. If its present value is ₹72,250, what was its value one year ago?
- A. ₹82,000
- B. ₹84,000
- C. ₹85,000
- D. ₹86,000
Solution
- Previous Value =72,250 ×100 ÷85 = ₹85,000
Whenever depreciation is given, Previous Value = Present ×100 ÷(100 − Depreciation%)
A trader purchases an article for ₹3,200 and sells it at a profit of 25%. Find the selling price.
- A. ₹3,800
- B. ₹4,000
- C. ₹4,200
- D. ₹4,400
Solution
- Profit =25%
- Selling Price =3200 ×125% = ₹4,000
If 45% of a number equals 360, find 15% of the same number.
- A. 110
- B. 115
- C. 120
- D. 125
Solution
- 45% =360
- 100% =800
- 15% =120
The population of a city increases by 10% every year. If the current population is 2,42,000, what was the population one year ago?
- A. 2,10,000
- B. 2,15,000
- C. 2,20,000
- D. 2,25,000
Solution
- Previous Population =2,42,000 ×100 ÷110 = 2,20,000
An article is sold after giving a 20% discount on the marked price of ₹5,500. Find the selling price.
- A. ₹4,200
- B. ₹4,300
- C. ₹4,400
- D. ₹4,500
Solution
- Discount =20%
- Selling Price =80% of 5,500 = ₹4,400
The value of an investment increases by 20% in the first year and 25% in the second year. If the initial investment was ₹80,000, find the final amount.
- A. ₹1,15,000
- B. ₹1,18,000
- C. ₹1,20,000
- D. ₹1,25,000
Solution
- Final Amount =80,000 ×120% ×125% =80,000 ×1.20 ×1.25 = ₹1,20,000
Shortcut
- Net Increase =20 +25 +(20×25)/100 =50%
- Final Amount =80,000 ×150% = ₹1,20,000
A person's salary increases by 10% every year. If his present salary is ₹72,600, what was his salary one year ago?
A. ₹64,000
B. ₹65,000
C. ₹66,000
D. ₹67,000
Solution
- Previous Salary = 72,600 × 100 ÷ 110 = ₹66,000
The marked price of an article is ₹4,800. A shopkeeper offers a 25% discount. Find the selling price.
- A. ₹3,400
- B. ₹3,500
- C. ₹3,600
- D. ₹3,800
Solution
- Selling Price = 75% of ₹4,800 = ₹3,600
A student scores 540 marks, which is 90% of the total marks. Find the maximum marks.
- A. 580
- B. 600
- C. 620
- D. 650
Solution
- Total Marks = (540 × 100) ÷ 90 = 600
The ratio of boys to girls in a class is 8 : 12. Find the percentage of girls.
- A. 50%
- B. 55%
- C. 60%
- D. 65%
Solution
- Girls = 12 Parts
- Total = 20 Parts
- Girls % = (12 ÷ 20) × 100 = 60%
The price of an article is increased by 25% and later decreased by 20%. Find the overall percentage change.
- A. No Change
- B. 2% Increase
- C. 2% Decrease
- D. 5% Increase
Solution
- Net Change = +25 −20 +(25 × −20)/100 = 25 −20 −5 = 0%
Whenever one percentage increases and another decreases, Use: Net Change = A + B + (AB/100) (Remember to take decreases as negative.)
If 45% of a number equals 540, then 25% of that number is
- A. 280
- B. 290
- C. 300
- D. 320
Solution
- 45% = 540
- 100% = 1200
- 25% = 300
The value of a machine decreases by 20% every year. If its present value is ₹1,28,000, find its value one year ago.
- A. ₹1,50,000
- B. ₹1,60,000
- C. ₹1,70,000
- D. ₹1,80,000
Solution
- Previous Value = 1,28,000 ×100 ÷80 = ₹1,60,000
The cost price of an article is ₹2,400. It is sold at a profit of 20%. Find the selling price.
- A. ₹2,760
- B. ₹2,800
- C. ₹2,880
- D. ₹3,000
Solution
- Selling Price = 120% of ₹2,400 = ₹2,880
The population of a town increases by 25%. If the original population was 48,000, find the new population.
- A. 56,000
- B. 58,000
- C. 60,000
- D. 62,000
Solution
- New Population = 48,000 ×125% = 60,000
A student's marks increase by 20% and then by another 15%. If the original marks were 500, find the final marks.
- A. 680
- B. 690
- C. 700
- D. 710
Solution
- Final Marks = 500 ×120% ×115% = 500 ×1.20 ×1.15 = 500 ×1.38 = 690
Shortcut
- Net Increase = 20 +15 +(20×15)/100 = 20 +15 +3 = 38%
- Final Marks = 500 ×138% = 690