IBPS Clerk Basic Percentage — Study Material, 18 PYQs & Practice MCQs | ZestExam
ZestExam
IBPS Clerk Basic Percentage
Study Material — 18 PYQs (2020–2020) · Concept Notes · Shortcuts
IBPS Clerk Basic Percentage is a frequently tested subtopic — 18 previous year questions from 2020–2020 papers are included below with concept notes, key rules and shortcut tricks.
A book's price is reduced by 30%. If the original price was ₹500, what is the sale price?
Exam Q 32020Previous Year Pattern
In an exam, a student scored 72 marks out of 120. What is the percentage of marks obtained?
Exam Q 42020Previous Year Pattern
What is 25% of 480?
Exam Q 52020Previous Year Pattern
A shopkeeper buys an item for ₹200 and sells it at a profit of 35%. What is the selling price?
Exam Q 62020Previous Year Pattern
If 15% of a number is 45, what is the number?
Exam Q 72020Previous Year Pattern
In an examination, a student scored 65% marks and obtained 520 marks. What are the total marks of the examination?
Exam Q 82020Previous Year Pattern
A shopkeeper marks an item at ₹500. He offers a discount of 12% on the marked price. What is the selling price of the item?
Exam Q 92020Previous Year Pattern
The price of a commodity increased by 20% and then decreased by 10%. What is the net percentage change in the price?
Exam Q 102020Previous Year Pattern
A student's marks increased from 45 to 54. What is the percentage increase in marks?
Exam Q 112020Previous Year Pattern
A person spends 35% of his income on rent, 25% on food, and 15% on utilities. If he saves ₹5,000, what is his total monthly income?
Exam Q 122020Previous Year Pattern
A shopkeeper buys an item for ₹400 and marks it up by 50%. He then gives a discount of 20% on the marked price. What is his profit percentage?
Exam Q 132020Previous Year Pattern
A student scores 65% in Mathematics and 78% in English. The weightage for Mathematics is 40% and for English is 60%. What is the student's overall percentage?
Exam Q 142020Previous Year Pattern
A person spends 30% of his income on rent, 25% on food, and 20% on transportation. The remaining amount is ₹6000. What is his total monthly income?
Exam Q 152020Previous Year Pattern
The price of a commodity increases by 15% in the first year and by 10% in the second year. If the original price was ₹2000, what is the price after two years?
Exam Q 162020Previous Year Pattern
A shopkeeper marks up goods by 60% above cost price. He then offers a discount of 25% on the marked price. If the cost price is ₹800, what is his profit percentage?
Exam Q 172020Previous Year Pattern
In an election, candidate A received 45% of votes and candidate B received 35% of votes. The remaining votes were invalid. If the total number of votes cast was 8000, how many more votes did A receive than B?
Exam Q 182020Previous Year Pattern
A number is increased by 20%, then the result is decreased by 20%. What is the net change in the original number as a percentage?
Concept Notes
Basic Percentage— Rules & Concept
💡
Core Concept
Read this first — the foundation of the topic
→Core Concept
Percentage is a way to express a fraction with denominator 100. When you say 25%, it means 25 out of 100 parts. Think of it as cutting a pie into 100 equal slices and taking some of them
💡Key Rules and Properties
First, percentage is always calculated on a base value. Second, 100% means the complete quantity. Third, percentages can exceed 100% when the part is larger than the whole. Fourth, percentage change and percentage of a number are different concepts
Add: 170 + 34 = 204
Answer: 24% of 850 = 204
Worked Example 2: What percentage is 156 of 240?
1
Use formula: Percentage = (Part/Whole) × 100
2
Substitute values: (156/240) × 100
3
Simplify fraction: 156/240 = 13/20 (dividing by 12)
4
Convert to decimal: 13/20 = 0.65
5
Multiply by 100: 0.65 × 100 = 65%
Answer: 156 is 65% of 240
Shortcut 3 - The Unitary Method for Percentages:
If x% = y, then 1% = y/x, and 100% = (y × 100)/x
This eliminates complex calculations in competitive exams.
Common Mistake - The #1 Trap: Students confuse 'percentage of' with 'percentage more than'. For example, if A is 20% of B, it does NOT mean A is 20% more than B. '20% of B' means A = 0.20 × B. But '20% more than B' means A = B + 0.20 × B = 1.20 × B. This confusion costs precious marks in exams.
Another frequent error is forgetting to convert percentage back to the required form. Always check if the answer needs to be in percentage, decimal, or fraction format.
Key Points to Remember
Percentage means parts per hundred, always calculated on a base value