Deck 4: Probability
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Deck 4: Probability
1
Two mutually exclusive events having positive probabilities are ______________ dependent.
A)Always
B)Sometimes
C)Never
A)Always
B)Sometimes
C)Never
Always
2
Bayes Theorem is always based on two states of nature and three experimental outcomes.
False
3
If events A and B are independent,then P(A|B)is always equal to zero.
False
4
An event is a collection of sample space outcomes.
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5
The set of all possible outcomes for an experiment is called a(n)____________.
A)Sample space
B)Event
C)Experiment
D)Probability
A)Sample space
B)Event
C)Experiment
D)Probability
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6
The method of assigning probabilities when all outcomes are equally likely to occur is called the classical method.
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7
Mutually exclusive events have a nonempty intersection.
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8
___________________ is a measure of the chance that an uncertain event will occur.
A)Random experiment
B)Sample space
C)Probability
D)A complement
E)A population
A)Random experiment
B)Sample space
C)Probability
D)A complement
E)A population
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9
Bayes Theorem uses prior probabilities with additional information to compute posterior probabilities.
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10
A manager has just received the expense checks for six of her employees.She randomly distributes the checks to the six employees.What is the probability that exactly five of them will receive the correct checks (checks with the correct names)?
A)1
B)1/2
C)1/6
D)0
E)1/3
A)1
B)1/2
C)1/6
D)0
E)1/3
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11
A subjective probability is a probability assessment that is based on experience,intuitive judgment,or expertise.
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12
If events A and B are independent,then the probability of simultaneous occurrence of event A and event B can be found with ____________.
A)P(A)•P(B)
B)P(A)•P(B|A)
C)P(B)•P(A|B)
D)All of these are correct.
A)P(A)•P(B)
B)P(A)•P(B|A)
C)P(B)•P(A|B)
D)All of these are correct.
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13
If two events are independent,we can _____________ their probabilities to determine the intersection probability.
A)Divide
B)Add
C)Multiply
D)Subtract
A)Divide
B)Add
C)Multiply
D)Subtract
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14
The probability of an event is the sum of the probabilities of the sample space outcomes that correspond to the event.
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15
If events A and B are mutually exclusive,then P(A|B)is always equal to zero.
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16
A contingency table is a tabular summary of probabilities concerning two sets of complementary events.
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17
Two events are independent if the probability of one event is influenced by whether or not the other event occurs.
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18
Events that have no sample space outcomes in common,and therefore cannot occur simultaneously,are referred to as independent events.
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19
If events A and B are mutually exclusive,then P(A∩B)is always equal to zero.
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20
Events that have no sample space outcomes in common,and therefore cannot occur simultaneously,are ____________.
A)Independent
B)Mutually exclusive
C)Intersections
D)Unions
A)Independent
B)Mutually exclusive
C)Intersections
D)Unions
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21
Determine whether the two events are mutually exclusive: Voter who favors gun control and an unregistered voter
A)Mutually exclusive
B)Not mutually exclusive
A)Mutually exclusive
B)Not mutually exclusive
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22
A(n)_____________ is the set of all of the distinct possible outcomes of an experiment.
A)Sample space
B)Union
C)Intersection
D)Observation
A)Sample space
B)Union
C)Intersection
D)Observation
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23
If events A and B are independent,then P(A|B)is equal to _____________.
A)P(B)
B)P(A∩B)
C)P(A)
D)
A)P(B)
B)P(A∩B)
C)P(A)
D)

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24
The simultaneous occurrence of events A and B is represented by the notation _______________.
A)
B)A|B
C)A∩B
D)B|A
A)

B)A|B
C)A∩B
D)B|A
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25
A process of observation that has an uncertain outcome is referred to as a(n)_____________.
A)Probability
B)Frequency
C)Conditional probability
D)Experiment
A)Probability
B)Frequency
C)Conditional probability
D)Experiment
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26
The _____________ of an event is a number that measures the likelihood that an event will occur when an experiment is carried out.
A)Outcome
B)Probability
C)Intersection
D)Observation
A)Outcome
B)Probability
C)Intersection
D)Observation
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27
Probabilities must be assigned to each sample space outcome so that the probabilities of all the sample space outcomes add up to _____________.
A)1
B)Between 0 and 1
C)Between -1 and 1
D)0
A)1
B)Between 0 and 1
C)Between -1 and 1
D)0
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28
A probability may be interpreted as a long-run _____________ frequency.
A)Observational
B)Relative
C)Experimental
D)Conditional
A)Observational
B)Relative
C)Experimental
D)Conditional
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29
A(n)____________ is the probability that one event will occur given that we know that another event already has occurred.
A)Sample space outcome
B)Subjective probability
C)Complement of events
D)Long-run relative frequency
E)Conditional probability
A)Sample space outcome
B)Subjective probability
C)Complement of events
D)Long-run relative frequency
E)Conditional probability
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30
Determine whether the two events are mutually exclusive: Someone born in the United States and a US citizen
A)Mutually exclusive
B)Not mutually exclusive
A)Mutually exclusive
B)Not mutually exclusive
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31
Probabilities must be assigned to sample space outcomes so that the probability assigned to each sample space outcome must be between ____________,inclusive.
A)0 and 100
B)-100 and 100
C)0 and 1
D)-1 and 1
A)0 and 100
B)-100 and 100
C)0 and 1
D)-1 and 1
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32
Determine whether the two events are mutually exclusive: Consumer with an unlisted phone number and a consumer who does not drive
A)Mutually exclusive
B)Not mutually exclusive
A)Mutually exclusive
B)Not mutually exclusive
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33
The ___________ of two events X and Y is another event that consists of the sample space outcomes belonging to either event X or event Y or both events X and Y.
A)Complement
B)Union
C)Intersection
D)Conditional probability
A)Complement
B)Union
C)Intersection
D)Conditional probability
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34
Determine whether the two events are mutually exclusive: Someone with three sisters and someone with four siblings
A)Mutually exclusive
B)Not mutually exclusive
A)Mutually exclusive
B)Not mutually exclusive
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35
The __________ of event X consists of all sample space outcomes that do not correspond to the occurrence of event X.
A)Independence
B)Complement
C)Conditional probability
D)Dependence
A)Independence
B)Complement
C)Conditional probability
D)Dependence
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36
A(n)_______________ probability is a probability assessment that is based on experience,intuitive judgment,or expertise.
A)Experimental
B)Relative frequency
C)Objective
D)Subjective
A)Experimental
B)Relative frequency
C)Objective
D)Subjective
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37
When the probability of one event is influenced by whether or not another event occurs,the events are said to be _____________.
A)Independent
B)Dependent
C)Mutually exclusive
D)Experimental
A)Independent
B)Dependent
C)Mutually exclusive
D)Experimental
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38
Determine whether the two events are mutually exclusive: Unmarried person and a person with an employed spouse
A)Mutually exclusive
B)Not mutually exclusive
A)Mutually exclusive
B)Not mutually exclusive
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39
When the probability of one event is not influenced by whether or not another event occurs,the events are said to be _____________.
A)Independent
B)Dependent
C)Mutually exclusive
D)Experimental
A)Independent
B)Dependent
C)Mutually exclusive
D)Experimental
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40
A(n)______________ is a collection of sample space outcomes.
A)Experiment
B)Event
C)Set
D)Probability
A)Experiment
B)Event
C)Set
D)Probability
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41
What is the probability of rolling a seven with a pair of fair dice?
A)6/36
B)3/36
C)1/36
D)8/36
E)7/36
A)6/36
B)3/36
C)1/36
D)8/36
E)7/36
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42
Given the standard deck of cards,what is the probability of drawing a red card,given that it is a face card?
A)0.500
B)0.115
C)0.231
D)0.077
E)0.308
A)0.500
B)0.115
C)0.231
D)0.077
E)0.308
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43
Consider a standard deck of 52 playing cards,a randomly selected card from the deck,and the following events: R = red,B = black,A = ace,N = nine,D = diamond,and C = club. Are D and C mutually exclusive?
A)Yes,mutually exclusive
B)No,not mutually exclusive
A)Yes,mutually exclusive
B)No,not mutually exclusive
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44
What is the probability of rolling a value higher than eight with a pair of fair dice?
A)6/36
B)18/36
C)10/36
D)8/36
E)12/36
A)6/36
B)18/36
C)10/36
D)8/36
E)12/36
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45
Container 1 has 8 items,3 of which are defective.Container 2 has 5 items,2 of which are defective.If one item is drawn from each container,what is the probability that both items are not defective?
A)0.3750
B)0.3846
C)0.1500
D)0.6154
E)0.2000
A)0.3750
B)0.3846
C)0.1500
D)0.6154
E)0.2000
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46
A coin is tossed 6 times.What is the probability that at least one head occurs?
A)63/64
B)1/64
C)1/36
D)5/6
E)1/2
A)63/64
B)1/64
C)1/36
D)5/6
E)1/2
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47
A person is dealt 5 cards from a deck of 52 cards.What is the probability they are all clubs?
A)0.2500
B)0.0962
C)0.0769
D)0.0010
E)0.0005
A)0.2500
B)0.0962
C)0.0769
D)0.0010
E)0.0005
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48
Consider a standard deck of 52 playing cards,a randomly selected card from the deck,and the following events: R = red,B = black,A = ace,N = nine,D = diamond,and C = club. Are A and N mutually exclusive?
A)Yes,mutually exclusive
B)No,not mutually exclusive
A)Yes,mutually exclusive
B)No,not mutually exclusive
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49
What is the probability that an even number appears on the toss of a die?
A)0.5
B)0.33
C)0.25
D)0.67
E)1.00
A)0.5
B)0.33
C)0.25
D)0.67
E)1.00
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50
Container 1 has 8 items,3 of which are defective.Container 2 has 5 items,2 of which are defective.If one item is drawn from each container,what is the probability that the item from Container 1 is defective and the item from Container 2 is not defective?
A)0.3846
B)0.2250
C)0.3750
D)0.6154
E)0.1500
A)0.3846
B)0.2250
C)0.3750
D)0.6154
E)0.1500
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51
What is the probability that a king appears in drawing a single card from a deck of 52 cards?
A)4/13
B)1/13
C)1/52
D)1/12
E)2/13
A)4/13
B)1/13
C)1/52
D)1/12
E)2/13
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52
A lot contains 12 items,and 4 are defective.If three items are drawn at random from the lot,what is the probability they are not defective?
A)0.3333
B)0.2545
C)0.5000
D)0.2963
E)0.0370
A)0.3333
B)0.2545
C)0.5000
D)0.2963
E)0.0370
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53
Container 1 has 8 items,3 of which are defective.Container 2 has 5 items,2 of which are defective.If one item is drawn from each container,what is the probability that only one of the items is defective?
A)0.2250
B)0.3000
C)0.0250
D)0.4000
E)0.1500
A)0.2250
B)0.3000
C)0.0250
D)0.4000
E)0.1500
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54
What is the probability of at least one tail in the toss of three fair coins?
A)1/8
B)4/8
C)5/8
D)7/8
E)6/8
A)1/8
B)4/8
C)5/8
D)7/8
E)6/8
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55
Consider a standard deck of 52 playing cards,a randomly selected card from the deck,and the following events: R = red,B = black,A = ace,N = nine,D = diamond,and C = club. Are R and C mutually exclusive?
A)Yes,mutually exclusive
B)No,not mutually exclusive
A)Yes,mutually exclusive
B)No,not mutually exclusive
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56
If we consider the toss of four coins as an experiment,how many outcomes does the sample space consist of?
A)8
B)4
C)16
D)32
E)2
A)8
B)4
C)16
D)32
E)2
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57
Consider a standard deck of 52 playing cards,a randomly selected card from the deck,and the following events: R = red,B = black,A = ace,N = nine,D = diamond,and C = club. Are N and C mutually exclusive?
A)Yes,mutually exclusive
B)No,not mutually exclusive
A)Yes,mutually exclusive
B)No,not mutually exclusive
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58
Consider a standard deck of 52 playing cards,a randomly selected card from the deck,and the following events: R = red,B = black,A = ace,N = nine,D = diamond,and C = club. Are R and A mutually exclusive?
A)Yes,mutually exclusive
B)No,not mutually exclusive
A)Yes,mutually exclusive
B)No,not mutually exclusive
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59
Given a standard deck of cards,what is the probability of drawing a face card,given that it is a red card?
A)0.115
B)0.500
C)0.231
D)0.462
E)0.308
A)0.115
B)0.500
C)0.231
D)0.462
E)0.308
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60
A group has 12 men and 4 women.If 3 people are selected at random from the group,what is the probability that they are all men?
A)0.4219
B)0.5143
C)0.3929
D)0.0156
E)0.0045
A)0.4219
B)0.5143
C)0.3929
D)0.0156
E)0.0045
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61
Employees of a local university have been classified according to gender and job type.
If an employee is selected at random,what is the probability that the employee is male?
A).667
B).367
C).333
D).500
E).917

A).667
B).367
C).333
D).500
E).917
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62
A machine is made up of 3 components: an upper part,a middle part,and a lower part.The machine is then assembled.5 percent of the upper parts are defective,4 percent of the middle parts are defective,and 1 percent of the lower parts are defective.What is the probability that a machine is not defective?
A)0.1000
B)0.9029
C)0.8000
D)0.0002
E)0.7209
A)0.1000
B)0.9029
C)0.8000
D)0.0002
E)0.7209
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63
Two percent of the customers of a store buy cigars.Half of the customers who buy cigars buy beer.25 percent who buy beer buy cigars.Determine the probability that a customer neither buys beer nor buys cigars.
A)0.98
B)0.95
C)0.75
D)0.96
E)0.50
A)0.98
B)0.95
C)0.75
D)0.96
E)0.50
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64
A pair of dice is thrown.What is the probability that one of the faces is a 3,given that the sum of the two faces is 9?
A)1/3
B)1/36
C)1/6
D)1/2
E)1/4
A)1/3
B)1/36
C)1/6
D)1/2
E)1/4
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65
A machine is produced by a sequence of operations.Typically,one defective machine is produced per 1000 parts.What is the probability of two nondefective machines being produced?
A)0.000999
B)0.001
C)0.002
D)0.998
E)0.500
A)0.000999
B)0.001
C)0.002
D)0.998
E)0.500
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66
If P(A∩B)= .3 and P(A|B)= .9,find P(B).
A)0.6
B)0.3
C)0.5
D)0.27
E)0.33
A)0.6
B)0.3
C)0.5
D)0.27
E)0.33
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67
What is the probability of rolling a six with a fair die five times in a row?
A)1/6
B)1/46,656
C)1/7,776
D)5/7,776
A)1/6
B)1/46,656
C)1/7,776
D)5/7,776
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68
Independently,a coin is tossed,a card is drawn from a deck,and a die is thrown.What is the probability of observing a head on the coin,an ace on the card,and a five on the die?
A)0.0064
B)0.1000
C)0.7436
D)0.0096
E)0.5000
A)0.0064
B)0.1000
C)0.7436
D)0.0096
E)0.5000
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69
A family has two children.What is the probability that both are girls,given that at least one is a girl?
A)1/8
B)1/4
C)1/2
D)1/3
E)1/6
A)1/8
B)1/4
C)1/2
D)1/3
E)1/6
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70
If events A and B are mutually exclusive,calculate P(A|B).
A)Can't be determined.
B)0
C)1
D)0.50
A)Can't be determined.
B)0
C)1
D)0.50
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71
What is the probability that any two people chosen at random were born on the same day of the week?
A)1/7
B)1/49
C)2/7
D)2/49
A)1/7
B)1/49
C)2/7
D)2/49
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72
What is the probability of winning four games in a row,if the probability of winning each game individually is 1/2?
A)1/4
B)1/8
C)1/2
D)3/16
E)1/16
A)1/4
B)1/8
C)1/2
D)3/16
E)1/16
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73
A letter is drawn from the alphabet of 26 letters.What is the probability that the letter drawn is a vowel?
A)5/26
B)1/26
C)4/26
D)21/26
A)5/26
B)1/26
C)4/26
D)21/26
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74
A card is drawn from a standard deck.Given that a face card is drawn,what is the probability it will be a king?
A)1/3
B)1/13
C)4/13
D)1/12
E)1/4
A)1/3
B)1/13
C)4/13
D)1/12
E)1/4
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75
Two percent of the customers of a store buy cigars.Half of the customers who buy cigars buy beer.25 percent who buy beer buy cigars.Determine the probability that a customer buys beer.
A)0.25
B)0.01
C)0.04
D)0.50
E)0.005
A)0.25
B)0.01
C)0.04
D)0.50
E)0.005
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76
An urn contains five white,three red,and four black balls.Three are drawn at random and not placed back into the urn.What is the probability that no ball is red?
A)0.7500
B)0.0156
C)0.2917
D)0.4219
E)0.3818
A)0.7500
B)0.0156
C)0.2917
D)0.4219
E)0.3818
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77
A card is drawn from a standard deck.What is the probability the card is an ace,given that it is a club?
A)1/52
B)1/13
C)4/13
D)1/4
A)1/52
B)1/13
C)4/13
D)1/4
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78
If a product is made using five individual components,and P(product meets specifications)= P(E)= .98,what is the probability of an individual component meeting specifications,assuming that this probability is the same for all five components?
A)0.98
B)0.996
C)0.004
D)0.02
E)0.904
A)0.98
B)0.996
C)0.004
D)0.02
E)0.904
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79
The probability of event A occurring given that event B has already occurred is 0.61.The probability of both events occurring is 0.5.What is the probability of event B occurring?
A)0.305
B)0.195
C)0.390
D)0.820
E)0.500
A)0.305
B)0.195
C)0.390
D)0.820
E)0.500
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80
If A and B are independent events,P(A)= .2,and P(B)= .7,determine 
A)0.90
B)0.14
C)0.76
D)0.50
E)0.24

A)0.90
B)0.14
C)0.76
D)0.50
E)0.24
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k this deck