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Foundations Chapter 11 Test Review.

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Presentation on theme: "Foundations Chapter 11 Test Review."— Presentation transcript:

1 Foundations Chapter 11 Test Review

2 Please select a Team. Permutation Pumas Combination Cobras
Pascal Parakeets Factorial Fish

3 If digits can be used from the set {0,1,2,3,4,5,6}, how many three digit numbers can you make?
343 216 294

4 Fastest Responders (in seconds)
2.78 MIKE 96.17 TOM

5 If digits can be used from the set {0,1,2,3,4,5,6}, how many even three digit numbers can you make?
216 168 27

6 Team Scores 6.67 Factorial Fish 6.11 Permutation Pumas 5
Pascal Parakeets

7 If digits can be used from the set {0,1,2,3,4,5,6}, how many three digit numbers without repeated digits can you make? 180 120 210

8 Participant Scores 20 TYLER JEN BRANDON KELLIE LINDSAY

9 Determine the number of triangles(of any size) in the figure.
6 8 11 13

10 Fastest Responders (in seconds)
20.19 MATT 31.2 CARLEE 52.3 ZACH 63.66 LINDSAY

11 Team Scores 15 Pascal Parakeets 11.67 Factorial Fish 11.24
Permutation Pumas

12 How many five letter “words” without repeated letters are possible using the alphabet? (Assume that any five letters makes a “word”) 65,780 7,893,600 11,881,376

13 Participant Scores 40 LINDSAY 30 TYLER BRANDON KELLIE JEN

14 Construct a product table showing all possible two digit numbers using the digits {1,2,3,4,5,6}. How many odd numbers are in the table? 3 15 18 22

15 Team MVP Points Team Participant 40 Pascal Parakeets BRANDON
Factorial Fish KELLIE 50 Permutation Pumas LINDSAY

16 Construct a product table showing all possible two digit numbers using the digits {1,2,3,4,5,6}. How many multiples of 6 are in the table? 6 12 5 10

17 Fastest Responders (in seconds)
48.03 MINAL 60.39 GINA 75.03 CARLEE 78.42 LINDSAY 81.28 DEANNA

18 At a restaurant, they have 4 different salads, 5 entrees, and 3 desserts. Find the number of dinners available. 12 23 37 60

19 Team Scores 40 Pascal Parakeets 34.17 Factorial Fish 24.36
Permutation Pumas

20 Permutation Combination
On the next 7 slides decide if it is a combination or permutation. A telephone number Permutation Combination

21 Fastest Responders (in seconds)
Participant 1 Participant 2 Participant 3 Participant 4 Participant 5

22 A social security number
Permutation Combination

23 A hand of cards in poker Permutation Combination

24 A committee of politicians
Permutation Combination

25 Team Scores Team 1 Team 2 Team 3 Team 4 Team 5

26 Combination of a gym locker lock
Permutation Combination

27 A lottery choice of six numbers where the order does not matter
Permutation Combination

28 An automobile license plate number
Permutation Combination

29 Participant Scores Participant 1 Participant 2 Participant 3
Participant 1 Participant 2 Participant 3 Participant 4 Participant 5

30 Team Scores Team 1 Team 2 Team 3 Team 4 Team 5

31 First, second, and third prizes are to be awarded to 3 different people. If there are ten eligible candidates, how many outcomes are possible? 720 120 30

32 Team MVP Points Team Participant

33 How many different five-member committees could be formed from the 100 U.S. senators?
500 9,034,502,400 75,287,520

34 Of all the different poker hands that are possible, how many would consist of all diamonds?
65780 154440 1287 65

35 Fastest Responders (in seconds)
Participant 1 Participant 2 Participant 3 Participant 4 Participant 5

36 In a group of 5 men and 4 women, how many ways can a committee of 2 men and 2 women be selected?
5040 210 60 80

37 Team Scores Team 1 Team 2 Team 3 Team 4 Team 5

38 You have 5 colleges that you are interested in visiting
You have 5 colleges that you are interested in visiting. You won’t be able to visit all of them but you want to visit at least 2 of them. How many different ways can you do that? 25 10 20

39 Fastest Responders (in seconds)
Participant 1 Participant 2 Participant 3 Participant 4 Participant 5

40 Participant Scores Participant 1 Participant 2 Participant 3
Participant 1 Participant 2 Participant 3 Participant 4 Participant 5

41 Team MVP Points Team Participant

42 Team Scores Team 1 Team 2 Team 3 Team 4 Team 5


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