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Management Admissions

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Management Admissions MCQ & Objective Questions

Management Admissions play a crucial role in shaping your academic journey and career path. Understanding the concepts and theories behind management is essential for excelling in exams. Practicing MCQs and objective questions not only enhances your knowledge but also boosts your confidence, helping you score better in your assessments. Engaging with practice questions allows you to identify important questions that frequently appear in exams, ensuring thorough exam preparation.

What You Will Practise Here

Key concepts of management theories and principles
Important definitions related to management functions
Diagrams illustrating organizational structures
Formulas for calculating management metrics
Case studies and their applications in real-world scenarios
Critical analysis of management strategies
Common terminologies used in management studies

Exam Relevance

Management Admissions content is integral to various examinations, including CBSE, State Boards, and competitive exams like NEET and JEE. Questions often focus on theoretical applications, definitions, and case studies. Common question patterns include multiple-choice questions that test your understanding of management principles and their practical implications. Familiarity with these patterns can significantly enhance your performance in exams.

Common Mistakes Students Make

Misunderstanding key management concepts and their applications
Overlooking the importance of diagrams and visual aids in management
Confusing similar terminologies and definitions
Neglecting the practical implications of theoretical knowledge
Rushing through practice questions without thorough analysis

FAQs

Question: What are the best ways to prepare for Management Admissions MCQs?
Answer: Regularly practice MCQs, review key concepts, and engage in group discussions to clarify doubts.

Question: How can I identify important Management Admissions questions for exams?
Answer: Focus on past exam papers and frequently asked questions in your study materials.

Start your journey towards mastering Management Admissions today! Solve practice MCQs to test your understanding and solidify your knowledge. Every question you tackle brings you one step closer to success in your exams!

CAT

Q. If a player scores 10 points for a win and 5 points for a draw in a league, how many points does a player have after 3 wins and 2 draws?

A. 35
B. 30
C. 25
D. 20

Solution

The player earns 10 points for each win (3 wins = 30 points) and 5 points for each draw (2 draws = 10 points), totaling 30 + 10 = 40 points.

Correct Answer: B — 30

Q. If a player scores 10 points for a win and 5 points for a draw in a tournament, how many points does a player have if they won 3 matches and drew 2?

A. 35
B. 30
C. 25
D. 20

Solution

Points = (Wins * 10) + (Draws * 5) = (3 * 10) + (2 * 5) = 30.

Correct Answer: B — 30

Q. If a player scores 10 points for a win and 5 points for a draw in a tournament, how many points does a player have after 3 wins and 2 draws?

A. 35
B. 30
C. 25
D. 20

Solution

The total points are calculated as (3 wins * 10 points) + (2 draws * 5 points) = 30 points.

Correct Answer: B — 30

Q. If a player scores 3 points for a win, 1 point for a draw, and 0 points for a loss, how many points does a player have if they won 5 matches, drew 2, and lost 3?

A. 17
B. 15
C. 14
D. 18

Solution

Points = (Wins * 3) + (Draws * 1) + (Losses * 0) = (5 * 3) + (2 * 1) + (3 * 0) = 15 + 2 + 0 = 17 points.

Correct Answer: A — 17

Q. If a player scores 30 points in a game and the average score of the team is 25 points, what can be inferred about the player's performance?

A. The player performed below average.
B. The player performed above average.
C. The player is the worst performer on the team.
D. The player's score does not affect the team's average.

Solution

Scoring 30 points indicates that the player performed above the team's average of 25 points.

Correct Answer: B — The player performed above average.

Q. If a player scores 30 points in a game and the winning score is 50 points, what percentage of the winning score did the player achieve?

A. 60%
B. 50%
C. 70%
D. 40%

Solution

To find the percentage, divide the player's score by the winning score and multiply by 100. (30/50) * 100 = 60%.

Correct Answer: A — 60%

Q. If a polygon has 10 sides, what is the measure of each interior angle in a regular decagon? (2023)

A. 144 degrees
B. 120 degrees
C. 108 degrees
D. 135 degrees

Solution

The measure of each interior angle in a regular polygon is given by the formula [(n-2) * 180] / n. For a decagon (n=10), it is [(10-2) * 180] / 10 = 144 degrees.

Correct Answer: A — 144 degrees

Q. If a polygon has 10 sides, what is the measure of each interior angle in a regular polygon? (2023)

A. 144 degrees
B. 156 degrees
C. 180 degrees
D. 120 degrees

Solution

The measure of each interior angle in a regular polygon can be calculated using the formula [(n-2) * 180] / n. For n=10, it is 144 degrees.

Correct Answer: A — 144 degrees

Q. If a polygon has 12 sides, how many diagonals can be drawn from one vertex?

A. 9
B. 10
C. 11
D. 12

Solution

The number of diagonals that can be drawn from one vertex of an n-sided polygon is given by (n-3). For a dodecagon (12-sided polygon), it is 12-3 = 9.

Correct Answer: B — 10

Q. If a polygon has 12 sides, what is the measure of each exterior angle in a regular dodecagon?

A. 30 degrees
B. 36 degrees
C. 15 degrees
D. 45 degrees

Solution

The measure of each exterior angle of a regular polygon can be calculated using the formula 360/n, where n is the number of sides. For a dodecagon (12 sides), it is 360/12 = 30 degrees.

Correct Answer: B — 36 degrees

Q. If a polygon has 12 sides, what is the measure of each exterior angle in a regular polygon?

A. 30 degrees
B. 36 degrees
C. 60 degrees
D. 90 degrees

Solution

The measure of each exterior angle of a regular polygon is calculated as 360/n, where n is the number of sides. For a dodecagon (12 sides), it is 360/12 = 30 degrees.

Correct Answer: B — 36 degrees

Q. If a polygon has 8 sides, how many diagonals does it have?

A. 20
B. 24
C. 28
D. 32

Solution

Using the formula n(n-3)/2, for an octagon (n=8), the number of diagonals is 8(8-3)/2 = 20.

Correct Answer: A — 20

Q. If a polygon has 8 sides, what is the measure of each interior angle in a regular octagon?

A. 135 degrees
B. 120 degrees
C. 108 degrees
D. 150 degrees

Solution

The measure of each interior angle of a regular polygon can be calculated using the formula [(n-2) * 180] / n. For an octagon (n=8), it is [(8-2) * 180] / 8 = 135 degrees.

Correct Answer: C — 108 degrees

Q. If a polygon has 8 sides, what is the sum of its interior angles?

A. 720 degrees
B. 1080 degrees
C. 900 degrees
D. 1440 degrees

Solution

The sum of the interior angles of an octagon (8-sided polygon) is calculated using the formula (n-2) * 180, which gives (8-2) * 180 = 1080 degrees.

Correct Answer: B — 1080 degrees

Q. If a polynomial is expressed as P(x) = 2x^3 - 4x^2 + 3x - 5, what is the coefficient of x^2?

A. 2
B. -4
C. 3
D. -5

Solution

In the polynomial P(x), the coefficient of x^2 is -4.

Correct Answer: B — -4

Q. If a polynomial is expressed as P(x) = 2x^3 - 4x^2 + 3x - 5, what is the coefficient of the x^2 term?

A. 2
B. -4
C. 3
D. -5

Solution

In the polynomial P(x), the coefficient of the x^2 term is -4.

Correct Answer: B — -4

Q. If a polynomial p(x) is expressed as p(x) = x^2 - 5x + 6, what are its roots?

A. 2 and 3
B. 1 and 6
C. 0 and 6
D. 5 and 1

Solution

The roots of the polynomial can be found by factoring it as (x - 2)(x - 3) = 0, giving roots 2 and 3.

Correct Answer: A — 2 and 3

Q. If a polynomial p(x) is given by p(x) = x^2 - 5x + 6, what are its roots?

A. 2 and 3
B. 1 and 6
C. 0 and 6
D. 5 and 1

Solution

The roots of the polynomial can be found by factoring it as (x - 2)(x - 3) = 0, giving roots 2 and 3.

Correct Answer: A — 2 and 3

Q. If a polynomial p(x) is given by p(x) = x^2 - 5x + 6, what are the roots of the polynomial?

A. 2 and 3
B. 1 and 6
C. 0 and 6
D. 5 and 1

Solution

The roots of the polynomial can be found by factoring it as (x - 2)(x - 3) = 0, giving roots 2 and 3.

Correct Answer: A — 2 and 3

Q. If a polynomial p(x) is given by p(x) = x^3 - 6x^2 + 11x - 6, what can be inferred about its roots?

A. It has three distinct real roots.
B. It has one real root and two complex roots.
C. It has no real roots.
D. It has two distinct real roots.

Solution

By applying the Rational Root Theorem and synthetic division, we can find that p(x) has three distinct real roots.

Correct Answer: A — It has three distinct real roots.

Q. If a population of a town increases by 10% every year, what will be the population after 2 years if the current population is 1,000? (2023)

A. 1,100
B. 1,210
C. 1,300
D. 1,400

Solution

Population after 2 years = 1000 * (1 + 0.10)^2 = 1000 * 1.21 = 1210.

Correct Answer: B — 1,210

Q. If a population of a town increases by 15% every year, what will be the population after 2 years if the current population is 1000? (2023)

A. 1150
B. 1300
C. 1325
D. 1440

Solution

After 1 year, the population will be 1000 * 1.15 = 1150. After 2 years, it will be 1150 * 1.15 = 1322.5, rounded to 1325.

Correct Answer: C — 1325

Q. If a population of a town increases by 15% in one year and then decreases by 10% the next year, what is the net percentage change in the population over the two years?

A. 5%
B. 3.5%
C. 4.5%
D. 6%

Solution

Let the initial population be 100. After a 15% increase, it becomes 115. After a 10% decrease, it becomes 115 - 11.5 = 103.5. The net change is (103.5 - 100) / 100 * 100% = 3.5%.

Correct Answer: C — 4.5%

Q. If a population of a town increases by 5% every year, what will be the population after 2 years if the current population is 1,000?

A. 1,050
B. 1,102.5
C. 1,100
D. 1,120

Solution

Population after 1 year = 1,000 * 1.05 = 1,050. After 2 years = 1,050 * 1.05 = 1,102.5.

Correct Answer: B — 1,102.5

Q. If a product is bought for $150 and sold for $120, what is the percentage loss incurred?

A. 20%
B. 25%
C. 30%
D. 15%

Solution

Loss = Cost Price - Selling Price = $150 - $120 = $30. Percentage loss = (Loss/Cost Price) * 100 = ($30/$150) * 100 = 20%.

Correct Answer: B — 25%

Q. If a product is marked at $500 and sold at a 30% discount, what is the profit or loss if the cost price is $350?

A. Profit of $50
B. Loss of $50
C. Profit of $100
D. Loss of $100

Solution

Selling Price = $500 - (30% of $500) = $500 - $150 = $350. Since Selling Price = Cost Price, there is no profit or loss.

Correct Answer: A — Profit of $50

Q. If a product is marked at $500 and sold for $450, what is the discount percentage offered? (2023)

A. 5%
B. 10%
C. 15%
D. 20%

Solution

Discount = Marked Price - Selling Price = 500 - 450 = 50. Discount Percentage = (50/500) * 100 = 10%.

Correct Answer: C — 15%

Q. If a product is sold at a loss of 20% for $80, what was the cost price of the product? (2023)

A. $100
B. $90
C. $80
D. $70

Solution

Let the cost price be x. Then, 80 = x - (20% of x) => 80 = x - 0.2x => 80 = 0.8x => x = 100.

Correct Answer: A — $100

Q. If a product is sold for $150 after a discount of 25%, what was its marked price?

A. $175
B. $200
C. $180
D. $160

Solution

Let the marked price be x. After a 25% discount, the selling price is x - (0.25 * x) = 0.75x. Setting this equal to $150 gives 0.75x = $150, so x = $200.

Correct Answer: B — $200

Q. If a product is sold for $150 after a discount of 25%, what was the original price?

A. $175
B. $200
C. $180
D. $160

Solution

Let the original price be x. After a 25% discount, the selling price is x - (0.25 * x) = 0.75x. Thus, 0.75x = $150, so x = $150 / 0.75 = $200.

Correct Answer: B — $200

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