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Government Jobs MCQ & Objective Questions

Government jobs are highly sought after in India, making them a crucial topic for students preparing for various exams. Understanding the nuances of government job-related questions can significantly enhance your exam performance. Practicing MCQs and objective questions helps you grasp important concepts and improves your ability to tackle exam challenges effectively.

What You Will Practise Here

Types of Government Jobs and their eligibility criteria
Important Government Job exams and their syllabus
Key concepts related to recruitment processes
Commonly asked Government Jobs MCQ questions
Current affairs and their relevance to Government Jobs
Important Government Jobs objective questions with answers
Tips for effective exam preparation and time management

Exam Relevance

The topic of Government Jobs frequently appears in various examinations, including CBSE, State Boards, and competitive exams like NEET and JEE. Students can expect questions that assess their knowledge of job types, eligibility, and current affairs related to government recruitment. Common question patterns include multiple-choice questions that require a clear understanding of concepts and the ability to apply them in practical scenarios.

Common Mistakes Students Make

Overlooking the eligibility criteria for different Government Jobs
Confusing similar job roles and their responsibilities
Neglecting current affairs that impact Government Jobs
Misunderstanding the recruitment process and its stages

FAQs

Question: What are the most important Government Jobs MCQ questions to focus on?
Answer: Focus on questions related to eligibility criteria, recruitment processes, and current affairs, as these are frequently tested.

Question: How can I improve my performance in Government Jobs objective questions?
Answer: Regular practice of MCQs and understanding key concepts will enhance your performance significantly.

Start your journey towards acing your exams today! Solve practice MCQs on Government Jobs and test your understanding to boost your confidence and knowledge.

SSC

Q. If 15 students can complete a project in 20 days, how many students are needed to complete it in 10 days?

A. 30 students
B. 35 students
C. 40 students
D. 45 students

Solution

If 15 students take 20 days, then to complete in 10 days, we need 15 * (20/10) = 30 students.

Correct Answer: A — 30 students

Q. If 15 students can complete a project in 30 days, how many days will it take for 10 students to complete the same project?

A. 40 days
B. 45 days
C. 50 days
D. 60 days

Solution

15 students * 30 days = 450 student-days. For 10 students, days = 450 / 10 = 45 days.

Correct Answer: C — 50 days

Q. If 15 workers can build a wall in 30 days, how many days will it take for 5 workers to build the same wall?

A. 60 days
B. 75 days
C. 90 days
D. 100 days

Solution

Total work = 15 workers * 30 days = 450 worker-days. For 5 workers, days = 450 / 5 = 90 days.

Correct Answer: C — 90 days

Q. If 2 kg of sugar costs $5, how much will 5 kg of sugar cost?

A. $10
B. $12.5
C. $15
D. $20

Solution

Cost per kg = $5 / 2 kg = $2.5. For 5 kg, cost = 5 * 2.5 = $12.5.

Correct Answer: B — $12.5

Q. If 2 liters of a solution contains 30% acid, how much acid is there in the solution?

A. 0.6 liters
B. 0.4 liters
C. 0.5 liters
D. 0.3 liters

Solution

Acid = 30% of 2L = 0.6 liters.

Correct Answer: A — 0.6 liters

Q. If 2 pencils cost 50 cents, how much do 10 pencils cost?

A. 2.50
B. 5.00
C. 7.50
D. 10.00

Solution

If 2 pencils cost 50 cents, then 10 pencils (5 times more) will cost 5 * 50 = 250 cents or $2.50.

Correct Answer: B — 5.00

Q. If 2(x - 3) = 4, what is the value of x?

A. 5
B. 6
C. 7
D. 8

Solution

Divide both sides by 2: x - 3 = 2. Add 3: x = 5.

Correct Answer: B — 6

Q. If 20 liters of a mixture contains 4 liters of substance X, what is the ratio of substance X to the remaining mixture?

A. 1:4
B. 1:5
C. 1:3
D. 1:2

Solution

Remaining mixture = 20 - 4 = 16 liters. Ratio = 4:16 = 1:4.

Correct Answer: B — 1:5

Q. If 20 liters of a solution contains 12 liters of acid and the rest is water, what is the ratio of acid to water in the solution?

A. 3:2
B. 2:3
C. 5:3
D. 3:5

Solution

Water = 20 - 12 = 8 liters. Ratio = 12:8 = 3:2.

Correct Answer: C — 5:3

Q. If 2x + 3 < 11, what is the maximum integer value of x?

A. 3
B. 4
C. 5
D. 6

Solution

Solving 2x + 3 < 11 gives 2x < 8, thus x < 4. The maximum integer value is 3.

Correct Answer: B — 4

Q. If 2x + 3y = 18 and 4x - y = 10, what is the value of y?

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

Solution

From the first equation, y = (18 - 2x)/3. Substituting into the second gives 4x - (18 - 2x)/3 = 10. Solving leads to y = 4.

Correct Answer: C — 4

Q. If 2x + 4 > 3x - 1, what is the value of x?

A. x < 5
B. x > 5
C. x < 4
D. x > 4

Solution

Rearranging gives 4 > x, thus x < 4.

Correct Answer: A — x < 5

Q. If 2x + 4 < 3x - 1, what is the value of x?

A. x < 5
B. x > 5
C. x < 3
D. x > 3

Solution

Rearranging gives x > 5. Thus, the correct option is x < 5.

Correct Answer: A — x < 5

Q. If 2y - 7 = 13, what is the value of y? (2023)

A. 10
B. 8
C. 9
D. 7

Solution

2y - 7 = 13 => 2y = 20 => y = 10.

Correct Answer: A — 10

Q. If 3 machines can produce 150 units in 5 hours, how many units can 6 machines produce in 2 hours?

A. 60 units
B. 90 units
C. 120 units
D. 150 units

Solution

Rate of production = 150 units / 5 hours = 30 units/hour for 3 machines. For 6 machines, rate = 60 units/hour. In 2 hours, they produce 60 * 2 = 120 units.

Correct Answer: C — 120 units

Q. If 3 machines can produce 150 units in 5 hours, how many units can 6 machines produce in 10 hours?

A. 300 units
B. 450 units
C. 600 units
D. 750 units

Solution

3 machines produce 150 units in 5 hours, so 6 machines will produce 300 units in 5 hours. In 10 hours, they will produce 600 units.

Correct Answer: C — 600 units

Q. If 3 machines can produce 150 units in 5 hours, how many units can 6 machines produce in 5 hours?

A. 150 units
B. 300 units
C. 450 units
D. 600 units

Solution

If 3 machines produce 150 units, then 6 machines will produce 150 * 2 = 300 units.

Correct Answer: B — 300 units

Q. If 3 parts of A are mixed with 5 parts of B, what is the ratio of A to B?

A. 3:5
B. 5:3
C. 3:8
D. 8:3

Solution

The ratio of A to B is 3:5.

Correct Answer: A — 3:5

Q. If 3 pipes can fill a tank in 12 hours, how long will it take for 5 such pipes to fill the same tank?

A. 8
B. 9
C. 10
D. 11

Solution

Rate of 3 pipes = 1/12. Rate of 1 pipe = 1/36. Rate of 5 pipes = 5/36. Time taken = 36/5 = 7.2 hours, which rounds to 8 hours.

Correct Answer: A — 8

Q. If 3 pipes can fill a tank in 4 hours, how long will it take for 5 such pipes to fill the same tank?

A. 2.4
B. 3
C. 3.2
D. 4

Solution

Rate of 3 pipes = 1/4 tank/hour. Rate of 1 pipe = 1/12 tank/hour. Rate of 5 pipes = 5/12 tank/hour. Time = 12/5 = 2.4 hours.

Correct Answer: A — 2.4

Q. If 3/5 of a number is 30, what is the number?

A. 50
B. 60
C. 70
D. 80

Solution

Let the number be x. Then, 3/5 * x = 30, so x = 30 * 5/3 = 50.

Correct Answer: B — 60

Q. If 3/8 of a cake is left, what fraction of the cake has been eaten?

A. 1/8
B. 5/8
C. 3/8
D. 7/8

Solution

If 3/8 is left, then 1 - 3/8 = 5/8 has been eaten.

Correct Answer: B — 5/8

Q. If 30 liters of a mixture contains alcohol and water in the ratio 1:2, how much alcohol is in the mixture?

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

Solution

In a 1:2 ratio, the total parts = 1 + 2 = 3. Alcohol = (1/3) * 30 = 10 liters.

Correct Answer: A — 10 liters

Q. If 30 liters of a mixture contains alcohol and water in the ratio 2:3, how much alcohol is in the mixture?

A. 12 liters
B. 18 liters
C. 15 liters
D. 10 liters

Solution

In a 2:3 ratio, the total parts = 2 + 3 = 5. Alcohol = (2/5) * 30 = 12 liters.

Correct Answer: A — 12 liters

Q. If 3a + 4 = 19, what is the value of a?

A. 3
B. 4
C. 5
D. 6

Solution

3a + 4 = 19 => 3a = 15 => a = 5.

Correct Answer: A — 3

Q. If 3x + 2 > 5, what is the minimum integer value of x?

A. 1
B. 2
C. 3
D. 4

Solution

Solving gives 3x > 3, thus x > 1. The minimum integer is 2.

Correct Answer: B — 2

Q. If 3x + 2 < 5x - 6, what is the range of x?

A. x < 4
B. x > 4
C. x = 4
D. x < 3

Solution

Rearranging gives 8 < 2x, thus x > 4.

Correct Answer: B — x > 4

Q. If 3x + 4y = 24 and 5x - 2y = 10, what is the value of y?

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

Solution

From the first equation, 4y = 24 - 3x. Substituting into the second gives 5x - 2(24 - 3x)/4 = 10. Solving this leads to y = 2.

Correct Answer: A — 2

Q. If 3x + 5 = 2x + 10, what is the value of x?

A. 3
B. 4
C. 5
D. 6

Solution

Subtract 2x from both sides: x + 5 = 10. Subtract 5 from both sides: x = 5.

Correct Answer: A — 3

Q. If 3x - 2 < 4 and x is a positive integer, what is the largest possible value of x?

A. 1
B. 2
C. 3
D. 4

Solution

Solving gives 3x < 6, thus x < 2. The largest integer is 2.

Correct Answer: C — 3

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