MAH MBA CET Percentage Questions 2025: Key Formulas, Tricks & Solved Examples

MAH MBA CET Percentage Questions: An Overview

In these last days of the MAH MBA CET examination, focussing on the percentage is necessary for the candidates to ensure a good MAH MBA CET score. It is an important topic in the quantitative aptitude section of the MAH MBA CET Examination. While going through the MAH MBA CET exam pattern, we can see that 50 questions are asked from the quantitative aptitude section of the test. Among these, the candidates can expect at least 5 questions which requires the application of percentages.

Important Applications of Percentage Topic

The percentage-based questions in the MAH MBA CET cover various topics, including:

• Basic percentage calculations

• Increase and decrease in percentage

• Successive percentage changes

• Percentage comparison

• Applications in profit & loss, discounts, and data interpretation

Definition and Basic Principles of Percentage

A percentage is a way of expressing a number as a fraction of 100. It is denoted by the symbol %. The basic principles of percentages include:

• Converting fractions and decimals to percentages (e.g., 0.5 = 50%)

• Finding a percentage of a number (e.g., 20% of 200 = 40)

• Increasing or decreasing a number by a percentage (e.g., increasing 100 by 10% gives 110)

Common Percentage Formulas

Percentage formulas help in determining profit/loss percentage, discount percentage, and effective percentage change when multiple changes occur. Below are some percentage formulas.

Common Mistakes to Avoid in Solving MAH MBA CET Percentage Questions

• Ignoring Percentage Change Formulas: Simply adding or subtracting percentages without using the correct formula leads to errors.

• Confusing Increase with Decrease: A 20% increase followed by a 20% decrease does not return to the original value.

• Misinterpreting "X is Y% of Z": Carefully identify what represents the base value in the question.

• Not Checking Unit Conversions: Ensure values are in the same units before applying percentages.

Shortcut Methods and Tricks to Tackle MAH MBA CET Percentage Questions

Utilize percentage equivalences and shortcut formulas to solve questions faster. Break complex percentage changes into simple steps for quick mental calculations in the MBA CET exam.

MAH MBA CET 2024: Percentage Questions

The following questions asked in the MAH MBA CET 2024 examination required the application of various percentage concepts.

Question 1:
21 articles were bought for ₹ 6531 and sold for ₹ 9954. How much was the approximate profit percentage per article?
Options:
A) 56%
B) 52%
C) 54%
D) 58%
E) 53%

Question 2:
Pure milk costs ₹16 per litre. After adding water, the milkman sells the mixture ₹15 per litre and thereby makes a profit of 25%. In what respective ratio does he mix milk with water?
Options:
A) 3:2
B) 3:1
C) 4:1
D) 5:1
E) 5:3

Question 3:
A seller offers his customer a discount of 30%. If the price is 50% above cost price, how much profit does the seller make?
Options:
A) 5%
B) 10%
C) 7%
D) 20%
E) 12.5%

Question 4:
In measuring the side of a square, an error of 5% in excess is made. The error % in the calculated area is:
Options:
A) 10.5%
B) 10.25%
C) 10%
D) 10.75%
E) 11%

Question 5:
The salaries of Ajay, Abhay, and Ashay were in the ratio 5:7 in 2018, and in the ratio 3:4:3 in 2023. If Ajay’s salary increased by 25% during 2018 - 2023, then the percentage increase in Ashay's salary during this period is closest to:
Options:
A) 6%
B) 7%
C) 5%
D) 9%
E) 4%

Types of Percentage Questions in MAH MBA CET

Percentage questions in the MAH MBA CET exam include basic percentage calculations, percentage increase/decrease, successive percentage changes and many others. Some questions are mentioned below:

1.3.A man's annual income has increased by Rs. 5 lakh, but the tax on income that he has to pay has reduced from 12% to 10%. He now pays Rs. 10,000 more income tax. What is his increased income (in Rs. lakhs)?

Options:

1.20

2.25

3.15

4.10

Solution:

Let the previous income of man be Rs. $x$.

Man's new income after increment = Rs. $(x + 500000)$

According to the given condition,

⇒ $(x+500000)×\frac{10}{100}-x×\frac{12}{100}=10000$

⇒ $\frac{10x}{100}+50000-\frac{12x}{100}=10000$

⇒ $\frac{2x}{100}$ = 50000–10000

⇒ $x=\frac{4000000}{2}$

⇒ $x$ = Rs. 20,00,000

His increased income = 20,00,000 + 5,00,000 = Rs. 25,00,000 = Rs. 25 lakhs

Answer:

Hence, the correct answer is 25.

2. Amit donated 20% of his income to a school and deposited 20% of the remainder in his bank. If he has Rs. 12800 now, what is the income (in Rs.) of Amit?

Options:

1.18000

2.20000

3.24000

4.32000

Solution:

Let the income of Amit be Rs. $100x$.

After donating 20% of income to school, the remaining amount = $80x$

After depositing 20% of his remaining income to the bank, he has = $80x×\frac{80}{100}=64x$

Now, as per the question,

$64x = 12800$

$\therefore x=\frac{12800}{64} = 200$

Income of Amit $=100x = 100 × 200 = 20000$

Answer:

Hence, the correct answer is 20000.

3. If A's salary is 30% more than that of B, then by how much percent is B's salary less than that of A?

Options:

1.13.1%

2.13.07%

3.23.07%

4.23.01%

Solution:

Given: A's salary is 30% more than that of B.

Let the salary of B be 100 units.

So, salary of A will be = 100 + (100 × $\frac{30}{100}$) = 130 units

The percentage B is less than A

= $\frac{A-B}{A}\times 100$

= $\frac{(130-100)}{130}× 100$

= $\frac{30}{130} × 100$

= $23.07\%$

Answer:

Hence, the correct answer is 23.07%.

4. A worker suffers a 20% cut in his wages. He may regain his original wages by obtaining a rise of:

Options:

1.27.5%

2.25%

3.22.5%

4.20%

Solution:

After reduction increased percentage, so that no effect = $\frac{R}{100-R}\times 100$

Required percentage = $\frac{20}{80}\times 100$ = 25%

Answer:

Hence, the correct answer is the option (2).

5. The allowances of an employee constitute 165% of his basic pay. If he receives Rs 11925 as gross salary, then his basic pay is (in Rs.)

Options:

1.4000

2.5000

3.4500

4.5500

Solution:

Let's assume basic salary = 100 units

Then the allowances = 165 units

Gross Salary = 265 units = Rs. 11925

So, basic salary (100 units) = Rs. $\frac{11925}{265}$ × 100

= Rs. 4500

Answer:

Hence, the correct answer is option (3).

6. If the value of a company's stock drops from Rs. 25 per share to Rs. 21 per share, the percentage decrease per share is:

Options:

1.4

2.8

3.12

4.16

Solution:

The initial value of the stock is Rs. $25$ per share.

The final value of the stock is Rs. $21$ per share.

Decrease in percentage = $\frac{\text{Initial value –Final value}}{\text{Initial value}}\times100$

= $\frac{25 –21}{ 25}×100$

= $\frac{400}{ 25}$

= 16%

Answer:

Hence, the correct answer is 16.

7. A man spends $7\frac{1}{2}$% of his money, and after spending 75% of the remaining, he has Rs. 370 left. How much money did he initially have?

Options:

1.Rs. 1200

2.Rs. 1600

3.Rs. 1500

4.Rs. 1400

Solution:

Given:

A man spends $7\frac{1}{2}$% of his money and after spending 75% of the remaining has Rs. 370 left.

Now, $7\frac{1}{2}$% = $\frac{3}{40}$ and $75$% = $\frac{3}{4}$

Let the income of the man be Rs. $x$.

At first, the man spent $\frac{3}{40}$ of $x$ money.

So, the money left = $(1 - \frac{3}{40})x = (\frac{37}{40})x$,

and then he spent $\frac{3}{4}$th of the remaining money.

So, the left amount of money will be $(1 - \frac{3}{4}) = \frac{1}{4}$th of the remaining money.

According to the given information,

$x × (\frac{37}{40}) × (\frac{1}{4}) = 370$

⇒ $x = 370 × (\frac{4}{1}) × (\frac{40}{37}$)

So, $x = 1600$

Answer:

Hence, the correct answer is Rs. 1600.

8. In a class, the average score of girls in an examination is 73 and that of boys is 71. The average score for the whole class is 71.8. Find the percentage of girls:

Options:

1.40%

2.50%

3.55%

4.60%

Solution:

Boys = (73 – 71.8) = 1.2, Girls = (71.8 – 71) = 0.8
So the ratio of Boys : Girls = 1.2 : 0.8 = 3 : 2
$\therefore$ Percentage of Girls $=\frac{2}{5}×100 = 40$%

Answer:
Hence, the correct answer is 40%.

8.0.06% of 250% of 1600 is:

Options:

1.24

2.0.24

3.0.024

4.2.4

Solution:

Given: 0.06% of 250% of 1600

= $\frac{(1600×250×0.06)}{(100×100)}$

= $\frac{(16×6)}{40}$

= $\frac{24}{10}$

= 2.4

Answer:

Hence, the correct answer is 2.4.

9. If a number is increased by 84, it becomes 107% of itself. What is the number?

Options:

1.600

2.900

3.1500

4.1200

Solution:

Given: If a number is increased by 84, it becomes 107% of itself.

Let the number be y.

According to the question,

y + 84 = 107% of y

⇒ y + 84 = 1.07y

⇒ 84 = 1.07y – y

⇒ 84 = 0.07y

⇒ y = 1200

Answer:

Hence, the correct answer is 1200.

10. If P is 25% less than Q, then Q is how much percent more than P?

Options:

1.20

2.16.66

3.33.33

4.12.5

Solution:

Let Q be 100

Then P = 25% less than Q = 75% of Q = 75

So, Q - P = 100 - 75 = 25

Required percentage = $\frac{\text{Q - P}}{\text{Q}}$ × 100

= $\frac{25}{75}$ × 100

= 33.33%

Answer:

Hence, the correct answer is 33.33.

11.$x$ is 5 times longer than $y$. The percentage by which $y$ is less than $x$ is:

Options:

1.50%

2.40%

3.80%

4.70%

Solution:

Let the length of $y$ be $l$.

Then, the length of $x$ is $5l$.

Required percentage = $\frac{x-y}{x}\times 100 = \frac{5l-l}{5l}×100 = 80$%

Answer:

Hence, the correct answer is 80%.

12. What percentage of a day is 36 minutes?

Options:

1.25%

2.2.5%

3.3.6%

4.0.25%

Solution:

1 day = 24 hours = (24 × 60) minutes = 1440 minutes

So, the required percentage = $\frac{\text{36 }}{\text{1440}}$ × 100 = 2.5%

Answer:

Hence, the correct answer is 2.5%.

13.If 60% of A = 30% of B, B = 40% of C, and C = $x$% of A, the value of $x$ is:

Options:

1.200

2.500

3.800

4.300

Solution:

Given: 60% of A = 30% of B, B = 40% of C, and C = $x$% of A

Here, C = $x$% of A ⇒ C = $\frac{x×A}{100}$

and B = 40% of C ⇒ B = $\frac{40×C}{100}$ ⇒ B = $\frac{40×x×A}{100×100}$ = $\frac{2×x×A}{500}$

Now, 60% of A = 30% of B

⇒ $\frac{60×A}{100}$ = $\frac{30×B}{100}$

⇒ 2A = B

⇒ 2A = $\frac{2×x×A}{500}$

⇒ $x$ = 500

So, the value of $x$ is 500.

Answer:

Hence, the correct answer is 500.

14. The value of equipment depreciates by 20% each year. How much less will the value of the equipment be after 3 years?

Options:

1.48.8%

2.51.2%

3.54%

4.60%

Solution:

Assume the initial value as $P$ and calculate the depreciation value by using the formula $P(1-\frac{R}{100})^n$ where $R$ is the rate and $n$ is the time.

So, the value after 3 years

= $P(1-\frac{20}{100})^3$

= $P(1-\frac{1}{5})^3$

= $P(\frac{4}{5})^3$

= $P(0.8)^3$

= $0.512P$

So, the required percentage $=\frac{P - 0.512P}{P} ×100 = 48.8$%

The value of the equipment will be 48.8% less than the initial value after 3 years.

Answer:

Hence, the correct answer is 48.8%.

15.If $X$ is 20% less than $Y$, then find the values of$\frac{Y–X}{Y}$ and $\frac{X}{X–Y}$.

Options:

1.$\frac{1}{5}$ and $-4$

2.$5$ and $-\frac{1}{4}$

3.$\frac{2}{5}$ and $-\frac{5}{2}$

4.$\frac{3}{5}$ and $-\frac{5}{3}$

Solution:

Let $Y$ = 100

Then, $X$ = 100 × 80% = 80

The value of $\frac{Y–X}{Y}$ is $\frac{100–80}{100}=\frac{20}{100}=\frac{1}{5}$

The value of $\frac{X}{X–Y}$ is $\frac{80}{80–100} = –\frac{80}{20}=–4$

Answer:

Hence, the correct answer is $\frac{1}{5}$ and $-4$.

Importance of Regular Practice of Percentage Questions

Consistently practising percentage problems is key to mastering them efficiently. Regular practice helps improve speed, accuracy, and confidence when dealing with percentage-based questions in exams or real-life scenarios. It allows learners to recognize patterns, apply shortcut techniques effectively, and minimize errors. Without practice, even the best strategies may not be useful, as problem-solving requires muscle memory and familiarity with different question types.

Benefits of Daily Practice

• Enhances Calculation Speed – Frequent practice improves mental math skills, making percentage breakdowns faster and more efficient.

• Strengthens Conceptual Understanding – Helps grasp multi-step percentage problems, such as successive percentage changes, rather than just memorizing formulas.

• Improves Accuracy – Reduces errors caused by misreading questions or applying incorrect formulas.

• Builds Confidence – Regular exposure to different problem types ensures a calm and systematic approach to challenging questions.

• Aids in Time Management – Speeds up problem-solving, which is crucial for time-restricted exams.

Setting Up a Study Schedule

• Practice Daily – Spend 20–30 minutes daily on percentage problems for consistent learning.

• Focus on Different Topics – Cover areas like basic calculations, percentage changes, profit & loss, and data interpretation.

• Use Real-World Applications – Apply percentages in daily life, such as shopping discounts, interest calculations, and taxes.

• Utilize Flashcards – Memorize quick conversions like 12.5% = 1/8, 62.5% = 5/8 for mental math.

• Track Progress – Maintain a notebook or app to log practice and identify weak areas.

• Set Small Goals – Try solving 10 problems in under 10 minutes to improve speed.

• Practice Timed Quizzes – Simulate exam conditions to boost efficiency and confidence.

MAH MBA CET Percentage Preparation Books

The candidates can refer to the given below MAH MBA CET preparation materials writen by experts to enhance their MAH MBA CET preparation and score better marks in the examination.

MAH MBA CET 2025 Preparation Materials by Careers360

For additional practice and preparation for the MAH MBA CET examination, the candidates can refer to the ebooks given below.