Deck 6: Discrete Probability Distributions
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Deck 6: Discrete Probability Distributions
1
The Poisson distribution is appropriate to describe the number of babies born in a small hospital on a given day.
True
2
A discrete random variable has a countable number of distinct values.
True
3
To describe the number of blemishes per sheet of white bond paper, we would use a discrete uniform distribution.
False
4
The hypergeometric distribution is skewed right.
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5
Calculating the probability of getting three aces in a hand of five cards dealt from a deck of 52 cards would require the use of a hypergeometric distribution.
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6
Although the shape of the Poisson distribution is positively skewed, it becomes more nearly symmetric as its mean becomes larger.
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7
The hypergeometric distribution assumes that the probability of a success remains the same from one trial to the next.
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8
A random variable is a function or rule that assigns a numerical value to each outcome in the sample space of a stochastic (chance) experiment.
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9
A discrete binomial distribution is skewed right when π > .50.
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10
The Poisson distribution describes the number of occurrences within a randomly chosen unit of time or space.
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11
The outcomes for the sum of two dice can be described as a discrete uniform distribution.
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12
The hypergeometric distribution is not applicable if sampling is done with replacement.
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13
An example of a geometric random variable is the number of pine trees with pine beetle infestation in a random sample of 15 pine trees in Colorado.
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14
A random variable may be discrete or continuous, but not both.
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15
As a rule of thumb, the Poisson distribution can be used to approximate a binomial distribution when n ≥ 20 and π ≤ .05.
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16
A discrete distribution can be described by its probability density function (PDF) or by its cumulative distribution function (CDF).
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17
The Poisson distribution can be skewed either left or right, depending on λ.
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18
When π = .70 the discrete binomial distribution is negatively skewed.
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19
The expected value of a discrete random variable E(X) is the sum of all X values weighted by their respective probabilities.
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20
As a rule of thumb, the binomial distribution can be used to approximate the hypergeometric distribution whenever the population is at least 20 times as large as the sample.
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21
Which is not a discrete random variable?
A)The number of defects in a 4 × 8 sheet of plywood
B)The number of female passengers who board a plane
C)The time until failure of a vehicle headlamp
D)The number of correct answers on a statistics exam
A)The number of defects in a 4 × 8 sheet of plywood
B)The number of female passengers who board a plane
C)The time until failure of a vehicle headlamp
D)The number of correct answers on a statistics exam
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22
Which probability model is most nearly appropriate to describe the number of burned-out fluorescent tubes in a classroom with 12 fluorescent tubes, assuming a constant probability of a burned-out tube?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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23
Which is not a discrete random variable?
A)The number of births in a hospital on a given day
B)The number of fives obtained in four rolls of a die
C)The hourly earnings of a call center employee in Boston
D)The number of applicants applying for a civil service job
A)The number of births in a hospital on a given day
B)The number of fives obtained in four rolls of a die
C)The hourly earnings of a call center employee in Boston
D)The number of applicants applying for a civil service job
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24
The random variable X is the number of shots it takes before you make the first free throw in basketball. Assuming the probability of success (making a free throw) is constant from trial to trial, what type of distribution does X follow?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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25
The Poisson distribution has only one parameter.
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26
A discrete probability distribution:
A)is a listing of all possible values of the random variable.
B)assigns a probability to each possible value of the random variable.
C)can assume values between -1 and +1.
D)is independent of the parameters of the distribution.
A)is a listing of all possible values of the random variable.
B)assigns a probability to each possible value of the random variable.
C)can assume values between -1 and +1.
D)is independent of the parameters of the distribution.
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27
The number of male babies in a sample of 10 randomly chosen babies is a:
A)continuous random variable.
B)Poisson random variable.
C)binary random variable.
D)binomial random variable.
A)continuous random variable.
B)Poisson random variable.
C)binary random variable.
D)binomial random variable.
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28
The standard deviation of a Poisson random variable is the square root of its mean.
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29
Which model would you use to describe the probability that a call-center operator will make the first sale on the third call, assuming a constant probability of making a sale?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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30
The gender (M, F) of a randomly chosen unborn child is a Bernoulli event.
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31
The expected value of a random variable is its mean.
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32
In a randomly chosen week, which probability model would you use to describe the number of accidents at the intersection of two streets?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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33
Which model best describes the number of nonworking web URLs ("This page cannot be displayed") you encounter in a randomly chosen minute while surfing websites for Florida vacation rental condos?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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34
A discrete random variable:
A)can be treated as continuous when it has a large range of values.
B)cannot be treated as continuous.
C)is best avoided if at all possible.
D)is usually uniformly distributed.
A)can be treated as continuous when it has a large range of values.
B)cannot be treated as continuous.
C)is best avoided if at all possible.
D)is usually uniformly distributed.
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35
Customer arrivals per unit of time would tend to follow a binomial distribution.
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36
Which probability model would you use to describe the number of damaged printers in a random sample of 4 printers taken from a shipment of 28 printers that contains 3 damaged printers?
A)Poisson
B)Hypergeometric
C)Binomial
D)Uniform
A)Poisson
B)Hypergeometric
C)Binomial
D)Uniform
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37
Which statement is incorrect?
A)The Poisson distribution is always skewed right.
B)The binomial distribution may be skewed left or right.
C)The discrete uniform distribution is always symmetric.
D)The hypergeometric distribution is symmetric.
A)The Poisson distribution is always skewed right.
B)The binomial distribution may be skewed left or right.
C)The discrete uniform distribution is always symmetric.
D)The hypergeometric distribution is symmetric.
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38
The two outcomes (success, failure) in the Bernoulli model are equally likely.
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39
Which model best describes the number of incorrect fare quotations by a well-trained airline ticket agent between 2 p.m. and 3 p.m. on a particular Thursday?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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40
Which distribution is most nearly appropriate to describe the number of fatalities in Texas in a given year due to poisonous snakebites?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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41
Which probability model would you use to describe the number of customers served at a certain California Pizza Kitchen until the first customer orders split pea soup?
A)Binomial
B)Geometric
C)Uniform
D)Poisson
A)Binomial
B)Geometric
C)Uniform
D)Poisson
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42
On a particular Thursday in August, 40 Grand Canyon tourists enter a drawing for a free mule ride. Ten of the entrants are European tourists. Five entrants are selected at random to get the free mule ride. Which model best describes the number of European tourists in the random sample?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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43
A die is rolled. If it rolls to a 1, 2, or 3, you win $2. If it rolls to a 4, 5, or 6, you lose $1. Calculate the expected winnings.
A)$0.50
B)$3.00
C)$1.50
D)$1.00
A)$0.50
B)$3.00
C)$1.50
D)$1.00
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44
Ephemeral Services Corporation (ESCO) knows that nine other companies besides ESCO are bidding for a $900,000 government contract. Each company has an equal chance of being awarded the contract. If ESCO has already spent $100,000 in developing its bidding proposal, what is its expected net profit?
A)$100,000
B)$90,000
C)-$10,000
D)$0
A)$100,000
B)$90,000
C)-$10,000
D)$0
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45
The discrete random variable X is the number of students that show up for Professor Smith's office hours on Monday afternoons. The table below shows the probability distribution for X. What is the expected value E(X) for this distribution?
A)1.2
B)1.0
C)1.5
D)2.0
A)1.2
B)1.0
C)1.5
D)2.0
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46
Given the following probability distribution, what is the expected value of the random variable X?
A)175
B)150
C)200
D)205
A)175
B)150
C)200
D)205
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47
To ensure quality, customer calls for airline fare quotations are monitored at random. On a particular Thursday afternoon, ticket agent Bob gives 40 fare quotations, of which 4 are incorrect. In a random sample of 8 of these customer calls, which model best describes the number of incorrect quotations Bob will make?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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48
The discrete random variable X is the number of students that show up for Professor Smith's office hours on Monday afternoons. The table below shows the probability distribution for X. What is the probability that at least 1 student comes to office hours on any given Monday?
A).30
B).40
C).50
D).60
A).30
B).40
C).50
D).60
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49
The discrete random variable X is the number of passengers waiting at a bus stop. The table below shows the probability distribution for X. What is the expected value E(X) for this distribution?
A)1.1
B)1.3
C)1.7
D)1.9
A)1.1
B)1.3
C)1.7
D)1.9
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50
Of the following, the one that most resembles a Poisson random variable is the number of:
A)heads in 200 flips of a fair coin.
B)annual power failures at your residence.
C)face cards in a bridge hand of 13 cards.
D)defective CDs in a spool containing 15 CDs.
A)heads in 200 flips of a fair coin.
B)annual power failures at your residence.
C)face cards in a bridge hand of 13 cards.
D)defective CDs in a spool containing 15 CDs.
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51
Which model best describes the number of births in a hospital until the first twins are delivered?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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52
The discrete random variable X is the number of students that show up for Professor Smith's office hours on Monday afternoons. The table below shows the probability distribution for X. What is the probability that fewer than 2 students come to office hours on any given Monday?
A).10
B).40
C).70
D).90
A).10
B).40
C).70
D).90
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53
Which model best describes the number of blemishes per sheet of white bond paper?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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54
A carnival has a game of chance: a fair coin is tossed. If it lands heads you win $1.00, and if it lands tails you lose $0.50. How much should a ticket to play this game cost if the carnival wants to break even?
A)$0.25
B)$0.50
C)$0.75
D)$1.00
A)$0.25
B)$0.50
C)$0.75
D)$1.00
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55
A fair die is rolled. If it comes up 1 or 2 you win $2. If it comes up 3, 4, 5, or 6, you lose $1. Calculate the expected winnings.
A)$0.00
B)$1.00
C)$0.50
D)$0.25
A)$0.00
B)$1.00
C)$0.50
D)$0.25
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56
On a randomly chosen Wednesday, which probability model would you use to describe the number of convenience store robberies in Los Angeles?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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57
A charity raffle prize is $1,000. The charity sells 4,000 raffle tickets. One winner will be selected at random. At what ticket price would a ticket buyer expect to break even?
A)$0.50
B)$0.25
C)$0.75
D)$1.00
A)$0.50
B)$0.25
C)$0.75
D)$1.00
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58
Which distribution has a mean of 5?
A)Poisson with λ = 25
B)Binomial with n = 200, π = .05
C)Hypergeometric with N = 100, n = 10, s = 50
A)Poisson with λ = 25
B)Binomial with n = 200, π = .05
C)Hypergeometric with N = 100, n = 10, s = 50
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59
The number of people injured in rafting expeditions on the Colorado River on a randomly chosen Thursday in August is best described by which model?
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
A)Binomial
B)Poisson
C)Hypergeometric
D)Geometric
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60
Which of the following characterizes a Bernoulli process?
A)A random experiment that has only two outcomes.
B)The probability of "success" varies with each trial.
C)Either outcome has the same chance of occurrence.
D)The "success" must be a desirable outcome.
A)A random experiment that has only two outcomes.
B)The probability of "success" varies with each trial.
C)Either outcome has the same chance of occurrence.
D)The "success" must be a desirable outcome.
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61
Jankord Jewelers permits the return of their diamond wedding rings, provided the return occurs within two weeks. Typically, 10 percent are returned. If eight rings are sold today, what is the probability that fewer than three will be returned?
A).9950
B).9619
C).0331
D).1488
A).9950
B).9619
C).0331
D).1488
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62
If 5 percent of automobiles in Oakland County have one burned-out headlight, what is the probability that, in a sample of 10 automobiles, none will have a burned-out headlight?
A).5987
B).3151
C).0116
D).1872
A).5987
B).3151
C).0116
D).1872
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63
The probability that a visitor to an animal shelter will adopt a dog is .20. Out of nine visits, what is the probability that at least one dog will be adopted?
A).8658
B).3020
C).5639
D).1342
A).8658
B).3020
C).5639
D).1342
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64
Which of the following is not a requirement of a binomial distribution?
A)Constant probability of success
B)Only two possible Bernoulli outcomes
C)Fixed number of trials
D)Equally likely outcomes
A)Constant probability of success
B)Only two possible Bernoulli outcomes
C)Fixed number of trials
D)Equally likely outcomes
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65
If 90 percent of automobiles in Orange County have both headlights working, what is the probability that in a sample of eight automobiles, at least seven will have both headlights working?
A).6174
B).3826
C).8131
D).1869
A).6174
B).3826
C).8131
D).1869
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66
The probability that an Oxnard University student is carrying a backpack is .70. If 10 students are observed at random, what is the probability that fewer than 7 will be carrying backpacks?
A).3504
B).2001
C).6177
D).2668
A).3504
B).2001
C).6177
D).2668
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67
A random variable X is distributed binomially with n = 8 and π = 0.70. The standard deviation of the variable X is approximately:
A)0.458
B)2.828
C)1.680
D)1.296
A)0.458
B)2.828
C)1.680
D)1.296
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68
In Quebec, 90 percent of the population subscribes to the Roman Catholic religion. In a random sample of eight Quebecois, find the probability that the sample contains at least five Roman Catholics.
A).0050
B).0331
C).9950
D).9619
A).0050
B).0331
C).9950
D).9619
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69
The expected value (mean) of a binomial variable is 15. The number of trials is 20. The probability of "success" is:
A).25
B).50
C).75
D).30
A).25
B).50
C).75
D).30
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70
A network has three independent file servers, each with 90 percent reliability. The probability that the network will be functioning correctly (at least one server is working) at a given time is:
A)99.9 percent.
B)97.2 percent.
C)95.9 percent.
D)72.9 percent.
A)99.9 percent.
B)97.2 percent.
C)95.9 percent.
D)72.9 percent.
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71
A random variable is binomially distributed with n = 16 and π = .40. The expected value and standard deviation of the variables are:
A)2.00 and 1.24
B)4.80 and 4.00
C)6.40 and 1.96
D)2.00 and 1.20
A)2.00 and 1.24
B)4.80 and 4.00
C)6.40 and 1.96
D)2.00 and 1.20
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72
Which distribution is most strongly right-skewed?
A)Binomial with n = 50, π = .70
B)Binomial with n = 50, π = .90
C)Binomial with n = 50, π = .40
D)Binomial with n = 50, π = .10
A)Binomial with n = 50, π = .70
B)Binomial with n = 50, π = .90
C)Binomial with n = 50, π = .40
D)Binomial with n = 50, π = .10
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73
Which Excel function would generate a single random X value for a binomial random variable with parameters n = 16 and π = .25?
A)=BINOM.DIST(RAND(),16,.25,0)
B)=BINOM.DIST(0,16,.25,RAND())
C)=BINOM.INV(16,.25,RAND())
D)=BINOM.INV(0,16,.25,RAND())
A)=BINOM.DIST(RAND(),16,.25,0)
B)=BINOM.DIST(0,16,.25,RAND())
C)=BINOM.INV(16,.25,RAND())
D)=BINOM.INV(0,16,.25,RAND())
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74
An insurance company is issuing 16 car insurance policies. Suppose the probability for a claim during a year is 15 percent. If the binomial probability distribution is applicable, then the probability that there will be at least two claims during the year is equal to:
A).5615
B).2775
C).7161
D).0388
A).5615
B).2775
C).7161
D).0388
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75
The variance will reach a maximum in a binomial distribution when:
A)π = 1 and 1 - π = 0.
B)π = ¼ and 1 - π = ¾.
C)π = ½ and 1 - π = ½.
D)π = 0 and 1 - π = 1.
A)π = 1 and 1 - π = 0.
B)π = ¼ and 1 - π = ¾.
C)π = ½ and 1 - π = ½.
D)π = 0 and 1 - π = 1.
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76
Hardluck Harry has a batting average of .200 (i.e., a 20 percent chance of a hit each time he's at bat). Scouts for a rival baseball club secretly observe Harry's performance in 12 random times at bat. What is the probability that Harry will get more than 2 hits?
A).2055
B).2362
C).7946
D).4417
A).2055
B).2362
C).7946
D).4417
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77
The binomial distribution is symmetrical when:
A)π = 1 and 1 - π = 0.
B)π = ¼ and 1 - π = ¾.
C)π = ½ and 1 - π = ½.
D)π = 0 and 1 - π = 1.
A)π = 1 and 1 - π = 0.
B)π = ¼ and 1 - π = ¾.
C)π = ½ and 1 - π = ½.
D)π = 0 and 1 - π = 1.
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78
Suppose X is binomially distributed with n = 12 and π = .20. The probability that X will be less than or equal to 3 is:
A).5584
B).7946
C).2362
D).7638
A).5584
B).7946
C).2362
D).7638
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79
Based on experience, 60 percent of the women who request a pregnancy test at a certain clinic are actually pregnant. In a random sample of 12 women, what is the probability that at least 10 are pregnant?
A).0639
B).1424
C).0196
D).0835
A).0639
B).1424
C).0196
D).0835
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80
The binomial distribution describes the number of:
A)trials to obtain the first "success" in a Bernoulli process.
B)trials to obtain n "successes" in a Bernoulli process.
C)"successes" or "failures" in a Bernoulli process.
D)"successes" in n Bernoulli trials.
A)trials to obtain the first "success" in a Bernoulli process.
B)trials to obtain n "successes" in a Bernoulli process.
C)"successes" or "failures" in a Bernoulli process.
D)"successes" in n Bernoulli trials.
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