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MECHANICS OF THE GAME
The class will be group into 5-6 members.
Each group will have a representative for every problem.
The game consists of easy round, average round, and difficult
round.
Each question for easy round worth 3 points, in average round
is 5 points and in the difficult round is 10 points.
The representative of the group will be given a specific time to
answer the given problem.
The group who will get the highest score will have additional
10 points in their unit test and the second group with the
highest score will have additional 5 points.

“
It is also known as an
arrangement of all or part of a
set of objects, with regard to
the order of the arrangement.
End
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7
8
9
10
PERMUTATIO
N

For a segment of a radio show, a disc
jockey (Dr. Jams) can play 4 songs.
If there are 8 to select from, in how
many ways can the program for this
segment be arranged?
End
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2
3
4
5
6
7
8
9
10
11
12
13
14
15
1, 680

To win the small county lottery, one
must correctly select 3 numbers from
30 numbers. The order in which the
selection is made does not matter.
How many different selections are
possible?
End
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2
3
4
5
6
7
8
9
10
4, 060

From the 20 CD’s you bought this past
year, you plan to take 3 with you on
vacation. How many different sets of
three CD’s can you take?
PERMUTATION or COMBINATION
End
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7
8
9
10
Combination

From the 20 CD’s you bought this
past year, you plan to take 3 with
you on vacation. How many
different sets of three CD’s can you
take?
End
1
2
3
4
5
6
7
8
9
10
1, 140

How many different ways can a
director select 4 actors from a group
of 20 actors to attend a workshop on
performing in rock musicals?
End
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2
3
4
5
6
7
8
9
10
4, 845

Rolling a six on the first roll of a 1-
6 number cube and rolling an odd
number on the second roll of the
same cube. Simplify your answer.
End
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4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
1/12

A card is chosen at random from a deck
of 52 cards . It is then replaced and a
second card is chosen. What is the
probability of choosing a jack first and a 3
second?
End
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4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
1/169

The probability that Dana will make the
hockey team is 2/3. the probability that
she will make the swimming team is ¾ ,
if the probability of Dana making both
team is ½, determine the probability that
she will make at least one of the teams.
End
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9
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18
19
20
21
22
23
24
25
26
27
28
29
30
11/12

Suppose you are rolling a fair 6 sided
die. What is the probability of not rolling
a 2?
5/6
End
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7
8
9
10
11
12
13
14
15
16
17
18
19
20

Mario has 45 red chips, 12 blue chips,
and 24 white chips. What is the
probability that Mario randomly selects a
red chip or a white chip?
23/27
End
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4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20

What is the mean of the given
data? (Round your answer to
the nearest hundredths)
190 56 34 146 136 89
93 105 67 98 98 105
101.42
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0:08
0:07
0:06
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0:02
0:01
End
1:00

What is the median of the given
data?
190 56 34 146 136 89
93 105 67 98 98 105
98
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1:28
1:27
1:26
1:25
1:24
1:23
1:22
1:21
1:20
1:19
1:18
1:17
1:16
1:15
1:14
1:13
1:12
1:11
1:10
1:09
1:08
1:07
1:06
1:05
1:04
1:03
1:02
1:01
1:00
0:59
0:58
0:57
0:56
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0:36
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0:07
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0:02
0:01
End
1:30

Using mendenhall what is the
9th decile in the given data?
190 56 34 146 136 89
93 105 67 98 98 105
190
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0:02
0:01
End
1:00

CI F LCB <Cf
38-40 6
35-37 12
32-34 7
29-31 10
26-28 8
23-25 5
Σf=
Solve for the less than cumulative frequency
of the distribution table.
5, 13, 23, 30,42, 48
1:00
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End
1:00

CI F <cf LCB
38-40 6 48
35-37 12 42
32-34 7 30
29-31 10 23
26-28 8 13
23-25 5 5
Σf=
Solve for the 38th percentile of the frequency
distribution table.
30.07
1:30
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1:24
1:23
1:22
1:21
1:20
1:19
1:18
1:17
1:16
1:15
1:14
1:13
1:12
1:11
1:10
1:09
1:08
1:07
1:06
1:05
1:04
1:03
1:02
1:01
1:00
0:59
0:58
0:57
0:56
0:55
0:54
0:53
0:52
0:51
0:50
0:49
0:48
0:47
0:46
0:45
0:44
0:43
0:42
0:41
0:40
0:39
0:38
0:37
0:36
0:35
0:34
0:33
0:32
0:31
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0:28
0:27
0:26
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0:02
0:01
End
1:30

CI F <cf LCB
38-40 6 48
35-37 12 42
32-34 7 30
29-31 10 23
26-28 8 13
23-25 5 5
Σf=
What is the modal class of the distribution
table?
35-37
End
1
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6
7
8
9
10

Permutation and Combination Game (Mathematics)

Construct the Frequency
Distribution Table
28 27 30 32 25 31 26
29 6 31 20 21 32 18
50 53 60 50 54 45 40
37 25 20 27 32 24 29
30 25 24 10 12 15 28
Age of Patients in Hospital X, June 2017
2:00
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1:37
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1:29
1:28
1:27
1:26
1:25
1:24
1:23
1:22
1:21
1:20
1:19
1:18
1:17
1:16
1:15
1:14
1:13
1:12
1:11
1:10
1:09
1:08
1:07
1:06
1:05
1:04
1:03
1:02
1:01
1:00
0:59
0:58
0:57
0:56
0:55
0:54
0:53
0:52
0:51
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0:02
0:01
End
2:00 1:30
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1:01
1:00
0:59
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End
1:30

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Permutation and Combination Game (Mathematics)

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