Percentages: Examples & Practice Questions - Aptitude Questions & Answers

Category: Quantitative Aptitude Views: 82

Percentages: Examples & Practice Questions is one of the most important topics in Quantitative Aptitude. In this lesson, you will learn concepts, formulas, shortcuts, solved examples, and aptitude questions with answers. This topic is useful for exams like SSC, Bank, CAT, TCS, and other competitive exams.

ICT APTITUDE β€’ LEARN β†’ APPLY β†’ PRACTISE

Percentages made clear.

A percentage means β€œout of 100”. Identify the base first, then convert the percentage into a multiplier. This also makes increases, discounts and reverse-percentage questions easier.

Beginner friendly3 worked examples6 practice MCQs
01 β€’ UNDERSTAND

Key concepts in Percentages

Percentage of a value

x% of N = xN/100.

Percentage change

(newβˆ’old)/old Γ— 100; the original value is the base.

Successive changes

Multiply factors: +20% then βˆ’10% means 1.2Γ—0.9 = 1.08, an 8% increase.

Reverse percentage

If a final amount is 120% of the original, divide it by 1.2 to recover the original.

02 β€’ SEE THE PATTERN

Useful fraction–percentage pairs

FractionPercentageDecimal
1/250%0.5
1/425%0.25
1/520%0.2
1/812.5%0.125
3/475%0.75
Read one row at a time. On a narrow screen, scroll the table sideways if needed.
03 β€’ APPLY

A reliable solving method

  1. Name the quantity that represents 100%.
  2. Convert the rate into a decimal or useful fraction.
  3. Apply each change to its correct base.
  4. Estimate whether the answer should be larger or smaller than the starting value.
04 β€’ WORK IT THROUGH

Step-by-step solved examples

EXAMPLE 1

Find 15% of 240.

  1. 10% is 24 and 5% is 12.
  2. Add them: 24+12 = 36.
  3. Equivalently, 240Γ—0.15 = 36.
EXAMPLE 2

A price rises from β‚Ή800 to β‚Ή920. Find the percentage increase.

  1. Increase = 920βˆ’800 = β‚Ή120.
  2. Use the original β‚Ή800 as the denominator.
  3. 120/800Γ—100 = 15%.
EXAMPLE 3

After a 20% discount, a product costs β‚Ή640. Find marked price.

  1. β‚Ή640 is 80% of marked price.
  2. Original = 640/0.8.
  3. Marked price = β‚Ή800; the discount is β‚Ή160.
05 β€’ TRY IT YOURSELF

Percentages: practice questions

Choose one answer before opening the explanation. Write down your reasoning as well as the option; a correct guess is different from a method you can repeat.

QUESTION 1

25% of 360?

  1. 60
  2. 75
  3. 90
  4. 120
Show answer and explanation β€” question 1

Answer C: 90

25% = 1/4, and 360/4 = 90.

QUESTION 2

50 rises to 60. Increase?

  1. 10%
  2. 15%
  3. 20%
  4. 25%
Show answer and explanation β€” question 2

Answer C: 20%

10/50Γ—100 = 20%.

QUESTION 3

200 falls by 15%. New value?

  1. 150
  2. 160
  3. 170
  4. 185
Show answer and explanation β€” question 3

Answer C: 170

200Γ—0.85 = 170.

QUESTION 4

Increase 10% then decrease 10%: net result?

  1. No change
  2. 1% decrease
  3. 1% increase
  4. 2% decrease
Show answer and explanation β€” question 4

Answer B: 1% decrease

1.1Γ—0.9 = 0.99.

QUESTION 5

30 is what percent of 120?

  1. 20%
  2. 25%
  3. 30%
  4. 40%
Show answer and explanation β€” question 5

Answer B: 25%

30/120Γ—100 = 25%.

QUESTION 6

After a 25% increase, value is 500. Original?

  1. 375
  2. 400
  3. 425
  4. 625
Show answer and explanation β€” question 6

Answer B: 400

500/1.25 = 400.

06 β€’ CLEAR YOUR DOUBTS

Frequently asked questions

Can a percentage exceed 100?

Yes. 150% of a quantity is one and a half times it.

Why do equal increases and decreases not cancel?

They apply to different bases. The second change acts on the already changed amount.

TAKE THIS WITH YOU

Name the quantity that represents 100%. Estimate whether the answer should be larger or smaller than the starting value.

Frequently Asked Questions

What is Percentages: Examples & Practice Questions?

Percentages: Examples & Practice Questions is an important aptitude topic used in competitive exams that tests your logical reasoning and problem-solving abilities.

Is Percentages: Examples & Practice Questions important for competitive exams?

Yes, Percentages: Examples & Practice Questions is frequently asked in SSC, Bank, CAT, TCS, and other placement exams. It's essential to master this topic for better scores.

How to prepare Percentages: Examples & Practice Questions easily?

Practice solved examples, learn formulas and shortcuts, and attempt practice questions regularly to master Percentages: Examples & Practice Questions.

What are the important formulas in Percentages: Examples & Practice Questions?

Key formulas vary by topic, but generally include basic concepts, shortcuts, and standard problem-solving approaches specific to Percentages: Examples & Practice Questions.

How many questions come from Percentages: Examples & Practice Questions?

Typically 5-10 questions come from Percentages: Examples & Practice Questions in most competitive exams, making it a high-scoring section.

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