Exam 6: Probability
Exam 1: What Is Statistics46 Questions
Exam 2: Graphical Descriptive Techniques 194 Questions
Exam 3: Graphical Descriptive Techniques 2156 Questions
Exam 4: Numerical Descriptive Techniques275 Questions
Exam 5: Data Collection and Sampling84 Questions
Exam 6: Probability240 Questions
Exam 7: Random Variables and Discrete Probability Distributions283 Questions
Exam 8: Continuous Probability Distributions224 Questions
Exam 9: Sampling Distributions156 Questions
Exam 10: Introduction to Estimation154 Questions
Exam 11: Introduction to Hypothesis Testing189 Questions
Exam 12: Inference About a Population153 Questions
Exam 13: Inference About Comparing Two Populations170 Questions
Exam 14: Analysis of Variance157 Questions
Exam 15: Chi-Squared Tests179 Questions
Exam 16: Simple Linear Regression and Correlation304 Questions
Exam 17: Multiple Regression160 Questions
Exam 18: Model Building148 Questions
Exam 19: Nonparametric Statistics175 Questions
Exam 20: Time-Series Analytics and Forecasting225 Questions
Exam 21: Statistical Process Control140 Questions
Exam 22: Decision Analysis123 Questions
Exam 23: Conclusion47 Questions
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Cysts
After researching cysts of a particular type,a doctor learns that out of 10,000 such cysts examined,1,500 are malignant and 8,500 are benign.A diagnostic test is available which is accurate 80% of the time (whether the cyst is malignant or not).The doctor has discovered the same type of cyst in a patient.
-{Cysts Narrative} What is the probability that the patient has a benign tumor if he or she tests positive?
(Essay)
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The first set of branches of a probability tree represent ____________________ probabilities.
(Short Answer)
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An individual outcome of a sample space is called a(n)____________________ event.
(Short Answer)
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Suppose P(A)= 0.50,P(B)= 0.40,and P(B|A)= 0.30.
a.Find P(A and B).
b.Find P(A or B).
c.Find P(A|B).
(Short Answer)
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Suppose A and B are two mutually exclusive events for which P(A)= 0.30 and P(B)= 0.40.
a.Find P(A and B).
b.Find P(A or B).
c.Are A and B independent events? Explain using probabilities.
(Essay)
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Messenger Service
Three messenger services deliver to a small town in Oregon.Service A has 60% of all the scheduled deliveries,service B has 30%,and service C has the remaining 10%.Their on-time rates are 80%,60%,and 40% respectively.Define event O as a service delivers a package on time.
-{Messenger Service Narrative} Calculate P(B and O).
(Essay)
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P(A)+ P(B)= 1 for any events A and B that are mutually exclusive.
(True/False)
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The conditional probability of event B given event A is denoted by P(A|B).
(True/False)
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Bayes' Law is a formula for revising an initial subjective (prior)probability value on the basis of new results,thus obtaining a new (posterior)probability value.
(True/False)
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If events A and B cannot occur at the same time,they are called mutually exclusive.
(True/False)
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If P(A)= 0.35,P(B)= 0.45,and P(A and B)= 0.25,then P(A|B)is:
(Multiple Choice)
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Posterior probability of an event is the revised probability of the event after new information is available.
(True/False)
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If the outcome of event A is not affected by event B,then events A and B are said to be
(Multiple Choice)
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If two events are mutually exclusive,their joint probability is ____________________.
(Short Answer)
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The ____________________ of two events A and B is the event that occurs when either A or B or both occur.
(Short Answer)
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Construction Bids
A construction company has submitted bids on two separate state contracts,A and B.The company feels that it has a 60% chance of winning contract A,and a 50% chance of winning contract B.Furthermore,the company believes that it has an 80% chance of winning contract A if it wins contract B.
-{Construction Bids Narrative} What is the probability that the company will win both contracts?
(Essay)
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A(n)____________________ is a collection or set of one or more simple events in a sample space.
(Short Answer)
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The probability of the intersection of two events A and B is denoted by P(A and B)and is called the:
(Multiple Choice)
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If two events are independent,what is the probability that they both occur?
(Multiple Choice)
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Drunk Drivers
Six hundred accidents that occurred on a Saturday night were analyzed.Two items noted were the number of vehicles involved and whether alcohol played a role in the accident.The numbers are shown below:
-{Drunk Drivers Narrative} If 3 vehicles were involved,what proportion of accidents involved alcohol?
(Short Answer)
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