Probability/Poker Hands You are dealt a hand of five cards from a standard deck of playing cards. Find the probability of being dealt a hand consisting of: 8. a. Four-of-a-kind b. A full house (consisting of 1 three-of-a-kind and 1 two-of-a-kind) C. A three-of-a-kind (the other two cards are different from each other) 9. Probability/Raffle Tickets A batch of 350 raffle tickets contains four ing

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter8: Sequences, Series,and Probability
Section8.7: Probability
Problem 61E: Roulette American roulette is a game in which a wheel turns on a spindle and is divided into 38...
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Nunito
12
BIUA
言。 三に前 1
2
I 3
8. Probability/Poker Hands You are dealt a hand of five cards from a standard
deck of playing cards. Find the probability of being dealt a hand consisting of:
a. Four-of-a-kind
b. A full house (consisting of 1 three-of-a-kind and 1 two-of-a-kind)
C. A three-of-a-kind (the other two cards are different from each other)
9. Probability/Raffle Tickets A batch of 350 raffle tickets contains four winning
tickets. You buy four tickets. What is the probability that your have
a. No winning tickets? 0.955
b. All of the winning tickets?
C. At least one winning ticket? 0.045
d. At least one nonwinning ticket?
10.Probability/Calculators A batch of 200 calculators contains 3 defective
calculators. What is the probability that a sample of three calculators will have:
a. No defective calculators?
b. All defective calculators?
C. At least one defective calculator?
d. At least one nondefective calculator?
h
※一
F10
F8
F9
F5
F6
F7
E4
近
古
Transcribed Image Text:ert Format Tools Add-ons Help Last edit was seconds ago Normal text Nunito 12 BIUA 言。 三に前 1 2 I 3 8. Probability/Poker Hands You are dealt a hand of five cards from a standard deck of playing cards. Find the probability of being dealt a hand consisting of: a. Four-of-a-kind b. A full house (consisting of 1 three-of-a-kind and 1 two-of-a-kind) C. A three-of-a-kind (the other two cards are different from each other) 9. Probability/Raffle Tickets A batch of 350 raffle tickets contains four winning tickets. You buy four tickets. What is the probability that your have a. No winning tickets? 0.955 b. All of the winning tickets? C. At least one winning ticket? 0.045 d. At least one nonwinning ticket? 10.Probability/Calculators A batch of 200 calculators contains 3 defective calculators. What is the probability that a sample of three calculators will have: a. No defective calculators? b. All defective calculators? C. At least one defective calculator? d. At least one nondefective calculator? h ※一 F10 F8 F9 F5 F6 F7 E4 近 古
Experimental vs. Theoretical Probability
L
W
L
L.
W
L
W
W
W
L
W
L
6. A paper bag contains 100 chips. Some of the chips are labeled W (for "Win"), and the
others are labeled L (for "Lose"). You will select a chip at random from this bag and
note whether the chip says W or L. Then, you put that chip back in the bag, mix up the
chips, and select at random from the bag again. Repeat 30 times. The table above
shows your results:
a. Use the 30 observed outcomes to estimate the probability of selecting a chip
that says W. Write your answer as a decimal, rounded to two decimal places.
b. Is the probability you just calculated a theoretical probability or an experimental
probability.
C. The actual number of W chips in the bag is a multiple of 5. How many W chips
do you think are in the bag? Explain how you arrived at your answer.
ming your answer to part (c) is correct, what is the theoretical probability of
randomly pulling a W chip from the bag? An L chip? How closely do your
theoretical probabilities match the experimental probability of the table?
rch
F10
F11
F8
F9
F6
F7
F5
F3
F4
&
23
6.
7
8.
3
CO
近
%S4
Transcribed Image Text:Experimental vs. Theoretical Probability L W L L. W L W W W L W L 6. A paper bag contains 100 chips. Some of the chips are labeled W (for "Win"), and the others are labeled L (for "Lose"). You will select a chip at random from this bag and note whether the chip says W or L. Then, you put that chip back in the bag, mix up the chips, and select at random from the bag again. Repeat 30 times. The table above shows your results: a. Use the 30 observed outcomes to estimate the probability of selecting a chip that says W. Write your answer as a decimal, rounded to two decimal places. b. Is the probability you just calculated a theoretical probability or an experimental probability. C. The actual number of W chips in the bag is a multiple of 5. How many W chips do you think are in the bag? Explain how you arrived at your answer. ming your answer to part (c) is correct, what is the theoretical probability of randomly pulling a W chip from the bag? An L chip? How closely do your theoretical probabilities match the experimental probability of the table? rch F10 F11 F8 F9 F6 F7 F5 F3 F4 & 23 6. 7 8. 3 CO 近 %S4
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