Counting arrangements
Name
Date
-
1.
4! = ?
-
2.
A team of 3 is chosen from 8 students. How many different teams are possible?
-
3.
7! = ?
-
4.
Evaluate 7C3 (combinations of 3 from 7).
-
5.
6! = ?
-
6.
3! = ?
-
7.
Evaluate 8P3 (permutations of 3 from 8).
-
8.
Evaluate 8C2 (combinations of 2 from 8).
-
9.
A team of 2 is chosen from 4 students. How many different teams are possible?
-
10.
A team of 3 is chosen from 4 students. How many different teams are possible?
-
11.
Evaluate 8P4 (permutations of 4 from 8).
-
12.
How many ways can 3 different books be arranged on a shelf?
-
13.
Evaluate 5C2 (combinations of 2 from 5).
-
14.
Evaluate 6P4 (permutations of 4 from 6).
-
15.
Evaluate 7P2 (permutations of 2 from 7).
-
16.
Evaluate 6C3 (combinations of 3 from 6).
-
17.
Evaluate 4P2 (permutations of 2 from 4).
-
18.
How many ways can 5 different books be arranged on a shelf?
-
19.
A team of 4 is chosen from 5 students. How many different teams are possible?
-
20.
Evaluate 4P3 (permutations of 3 from 4).
Free maths worksheets and practice: rocketdigits.com/learn/counting-arrangements
Answers: Counting arrangements
- 24
- 56
- 5040
- 35
- 720
- 6
- 336
- 28
- 6
- 4
- 1680
- 6
- 10
- 360
- 42
- 20
- 12
- 120
- 5
- 24
Free maths worksheets and practice: rocketdigits.com/learn/counting-arrangements