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Quiz 4 Review

Total questions: 15

Worksheet time: 31mins

Name
Class
Date
1.

There are 10,000 participants running in the Houston marathon. In how many possible ways can the runners place in first and second?

a)

2

b)

49,995,000

c)

99,990,000

d)

100,000,000

2.

On Sundays at Ramone's Ice Cream Parlor, you can choose 3 free toppings for your sundae. The toppings are whipped cream, nuts, hot fudge, caramel, coconut flakes, and sprinkles. In how many possible ways can you order your toppings?

a)

18

b)

20

c)

120

d)

240

3.

Hal lists different arrangements of the letters in his name, HAL, as follows: AHL, ALH, HAL, and LAH. In how many other possible ways can he add to the list?

a)

1

b)

2

c)

3

d)

6

4.

Assuming it takes one rotation right, then left, then right, again, in how many possible ways can the secret code for this lock be set?

a)

12

b)

36

c)

1.320

d)

1,728

5.

0! =

a)

0

b)

0.5

c)

1

d)

i

6.

6! / 4! could represent the equation for the letters in the data set

a)

{ F , O , U , R , T , H }

b)

{ V , O , O , D , O , O }

c)

{ W , A , L , L , E , T }

d)

{ Z , I , Z , Z , L , E }

7.

There 88 keys on a piano and 6 strings on a guitar. If you want to play one note on a piano and one on a guitar, how many possible ways are there to do both?

a)

2

b)

94

c)

264

d)

528

8.

If you turn 5! on your next birthday, you'll be

a)

24

b)

120

c)

300

d)

3,125

9.

7! / 4! 3! =

a)

1

b)

35

c)

420

d)

720

10.

A conference is attended by 28 people. If everyone exchanges business cards, how many cards will be given?

a)

28

b)

56

c)

378

d)

756

11.

How many possible arrangements of the letters, abcd, are missing from the list?

a)

4

b)

6

c)

8

d)

24

12.

In how many ways can 7 students line up to go to lunch?

a)

49

b)

720

c)

5,040

d)

117,649

13.

Which of the following is a permutation?

a)

choosing 4 out of 20 pizza toppings

b)

electing a captain and co-captain from 18 players

c)

listing 10 songs played this morning

d)

packing 3 of 10 favorite books

14.

In calculating how many possible outcomes there are in various situations, when would you divide by a factorial?

a)

Combination

b)

Counting Principle

c)

Permutation without repetition

d)

None of the above

15.

In calculating how many possible outcomes there are in various situations, when does order matter?

a)

Combination

b)

Counting Principle

c)

Permutation

d)

None of the above