In the casino game roulette, if a player bets $1 on red (or on black or on odd or on even), the probability of winning $1 is 18/38 and the probability of losing $1 is 20/38. Suppose that a player begins with $5 and makes successive $1 bets. Let Y equal the player's maximum capital before losing the $5. One hundred observations of Y were simulated on a computer, yielding the following data: 25 55 7 19 23 11 12 8 6 11 9 6 5 16 8 34 6 6 21 8 5 5 5 5 5 6 24 21 35 11 13 21 8 13. 5 10 15 7 12 11 17 11 5 7 6 10 6 7 6 6 5 8 9255 24 14 6659 16 SSKUSS 5 18 5 8 10 5 5 SXCONNEES 15 6 24 15 5 20 7 12 45 Сиххисоб й 10 18 5 17 16 21 23 11 6 9 6 10 (a) Construct an ordered stem-and-leaf display. (b) Find the five-number summary of the data and draw a box-and-whisker diagram. (c) Find the 90th percentile.
In the casino game roulette, if a player bets $1 on red (or on black or on odd or on even), the probability of winning $1 is 18/38 and the probability of losing $1 is 20/38. Suppose that a player begins with $5 and makes successive $1 bets. Let Y equal the player's maximum capital before losing the $5. One hundred observations of Y were simulated on a computer, yielding the following data: 25 55 7 19 23 11 12 8 6 11 9 6 5 16 8 34 6 6 21 8 5 5 5 5 5 6 24 21 35 11 13 21 8 13. 5 10 15 7 12 11 17 11 5 7 6 10 6 7 6 6 5 8 9255 24 14 6659 16 SSKUSS 5 18 5 8 10 5 5 SXCONNEES 15 6 24 15 5 20 7 12 45 Сиххисоб й 10 18 5 17 16 21 23 11 6 9 6 10 (a) Construct an ordered stem-and-leaf display. (b) Find the five-number summary of the data and draw a box-and-whisker diagram. (c) Find the 90th percentile.
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
Transcribed Image Text:Continuous Distributions
In the casino game roulette, if a player bets $1 on red (or on black or on odd or on
even), the probability of winning $1 is 18/38 and the probability of losing $1 is 20/38.
Suppose that a player begins with $5 and makes successive $1 bets. Let Y equal the
player's maximum capital before losing the $5. One hundred observations of Y were
simulated on a computer, yielding the following data:
STAGELSE
25
55
7
19
23
11
12
8
6
11
9
6
5
16
8
34
6
6
21
8
5 5
5
6
5
21
5
12
5
10
6
6
35
8
10
11
5
11
5
8
52BB117
24
13
13
9
21 16
9
5
11
7 6
6
7
24
7
ausovita
11
16
16
SSHOSSOLES
5
5
18
20
10 10
SOCONSTIGE
12
15
24
5
21
8
5 15
9
6
7
23
STOLOSKO
6
45
7
10
18
11
6
15
10
(a) Construct an ordered stem-and-leaf display.
(b) Find the five-number summary of the data and draw a box-and-whisker diagram.
(c) Find the 90th percentile.
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