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Master League Match Scheduling - Beginner Level Problems League Match Scheduling BEGINNER

Excel in competitive exams with this skill builder ⚡ worksheet on League Match Scheduling. Worksheet 3 of 10 contains 20 beginner-level problems. Target your step-by-step problem solving skills while practicing league match scheduling practice, league match scheduling for competitive exams, and how to solve league match scheduling.

📝 Worksheet 3 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Beginner level

What you'll learn in this worksheet:
Your progress through League Match Scheduling
Worksheet 3 of 10 (22% complete)

Question 1

A football league has 5 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 5 × (5-1) = 20
2. Maximum matches per round: 2
3. Minimum rounds: 20 ÷ 2 = 5 rounds

Answer: 5 rounds

Question 2

A football league has 8 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 8 × (8-1) = 56
2. Maximum matches per round: 4
3. Minimum rounds: 56 ÷ 4 = 7 rounds

Answer: 7 rounds

Question 3

A football league has 8 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 8 × (8-1) = 56
2. Maximum matches per round: 4
3. Minimum rounds: 56 ÷ 4 = 7 rounds

Answer: 7 rounds

Question 4

A football league has 7 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 7 × (7-1) = 42
2. Maximum matches per round: 3
3. Minimum rounds: 42 ÷ 3 = 7 rounds

Answer: 7 rounds

Question 5

A football league has 7 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 7 × (7-1) = 42
2. Maximum matches per round: 3
3. Minimum rounds: 42 ÷ 3 = 7 rounds

Answer: 7 rounds

Question 6

A football league has 8 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 8 × (8-1) = 56
2. Maximum matches per round: 4
3. Minimum rounds: 56 ÷ 4 = 7 rounds

Answer: 7 rounds

Question 7

A football league has 5 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 5 × (5-1) = 20
2. Maximum matches per round: 2
3. Minimum rounds: 20 ÷ 2 = 5 rounds

Answer: 5 rounds

Question 8

A football league has 8 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 8 × (8-1) = 56
2. Maximum matches per round: 4
3. Minimum rounds: 56 ÷ 4 = 7 rounds

Answer: 7 rounds

Question 9

A football league has 10 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 10 × (10-1) = 90
2. Maximum matches per round: 5
3. Minimum rounds: 90 ÷ 5 = 9 rounds

Answer: 9 rounds

Question 10

A football league has 7 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 7 × (7-1) = 42
2. Maximum matches per round: 3
3. Minimum rounds: 42 ÷ 3 = 7 rounds

Answer: 7 rounds

Question 11

A football league has 8 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 8 × (8-1) = 56
2. Maximum matches per round: 4
3. Minimum rounds: 56 ÷ 4 = 7 rounds

Answer: 7 rounds

Question 12

A football league has 6 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 6 × (6-1) = 30
2. Maximum matches per round: 3
3. Minimum rounds: 30 ÷ 3 = 5 rounds

Answer: 5 rounds

Question 13

A football league has 5 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 5 × (5-1) = 20
2. Maximum matches per round: 2
3. Minimum rounds: 20 ÷ 2 = 5 rounds

Answer: 5 rounds

Question 14

A football league has 8 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 8 × (8-1) = 56
2. Maximum matches per round: 4
3. Minimum rounds: 56 ÷ 4 = 7 rounds

Answer: 7 rounds

Question 15

A football league has 7 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 7 × (7-1) = 42
2. Maximum matches per round: 3
3. Minimum rounds: 42 ÷ 3 = 7 rounds

Answer: 7 rounds

Question 16

A football league has 6 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 6 × (6-1) = 30
2. Maximum matches per round: 3
3. Minimum rounds: 30 ÷ 3 = 5 rounds

Answer: 5 rounds

Question 17

A football league has 6 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 6 × (6-1) = 30
2. Maximum matches per round: 3
3. Minimum rounds: 30 ÷ 3 = 5 rounds

Answer: 5 rounds

Question 18

A football league has 10 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 10 × (10-1) = 90
2. Maximum matches per round: 5
3. Minimum rounds: 90 ÷ 5 = 9 rounds

Answer: 9 rounds

Question 19

A football league has 8 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 8 × (8-1) = 56
2. Maximum matches per round: 4
3. Minimum rounds: 56 ÷ 4 = 7 rounds

Answer: 7 rounds

Question 20

A football league has 7 teams. Each team plays every other team twice (home and away). What is the minimum number of rounds needed if each round has the maximum possible matches?
Step-by-step solution:

1. Total matches in double round-robin: 7 × (7-1) = 42
2. Maximum matches per round: 3
3. Minimum rounds: 42 ÷ 3 = 7 rounds

Answer: 7 rounds
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