Exam 6: Probability
Exam 1: What Is Statistics43 Questions
Exam 2: Graphical Descriptive Techniques I93 Questions
Exam 3: Graphical Descriptive Techniques II183 Questions
Exam 4: Numerical Descriptive Techniques274 Questions
Exam 5: Data Collection and Sampling82 Questions
Exam 6: Probability234 Questions
Exam 7: Random Variables and Discrete Probability Distributions274 Questions
Exam 8: Continuous Probability Distributions215 Questions
Exam 9: Sampling Distributions153 Questions
Exam 10: Introduction to Estimation152 Questions
Exam 11: Introduction to Hypothesis Testing182 Questions
Exam 12: Inference About a Population147 Questions
Exam 13: Inference About Comparing Two Populations170 Questions
Exam 14: Analysis of Variance153 Questions
Exam 15: Chi-Squared Tests175 Questions
Exam 16: Simple Linear Regression and Correlation298 Questions
Exam 17: Multiple Regression157 Questions
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A posterior probability value is a prior probability value that has been:
(Multiple Choice)
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If A and B are disjoint events with P(A) = 0.70, then P(B):
(Multiple Choice)
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The probability of the intersection is called a joint probability.
(True/False)
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We can apply the multiplication rule to compute the probability that two events occur at the same time.
(True/False)
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The probability of an event is the ____________________ of the probabilities of the simple events that constitute the event.
(Short Answer)
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Suppose P(A) = 0.30.The probability of the complement of A is:
(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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Hobby Shop Sales
Sales records of a hobby shop showed the following number of radio controlled trucks sold weekly for each of the last 50 weeks.
-{Hobby Shop Sales Narrative} What is the probability of selling between 1 and 3 (inclusive) trucks in any given week?
(Short Answer)
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College Professorship
A Ph.D.graduate has applied for a job with two colleges: A and B.The graduate feels that she has a 60% chance of receiving an offer from college A and a 50% chance of receiving an offer from college B.If she receives an offer from college B, she believes that she has an 80% chance of receiving an offer from college A.Let A = receiving an offer from college A, and let B = receiving an offer from college B.
-{College Professorship Narrative} What is the probability that at least one college will make her an offer?
(Short Answer)
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Alana, Eva, and Stephanie, three candidates for the presidency of a college's student body, are to address a student forum.The forum's organizer is to select the order in which the candidates will give their speeches, and must do so in such a way that each possible order is equally likely to be selected.
a.
What is the random experiment?
b.
List the outcomes in the sample space.
c.
Assign probabilities to the outcomes.
d.
What is the probability that Stephanie will speak first?
e.
What is the probability that Alana will speak before Stephanie does?
(Short Answer)
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There are ____________________ requirements of probabilities for the outcomes of a sample space.
(Short Answer)
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Two events A and B are said to be independent if P(A|B) = P(B).
(True/False)
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If A and B are two independent events with P(A) = 0.9 and P(B|A) = 0.5, then P(A and B) = 0.45.
(True/False)
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The collection of all possible outcomes of an experiment is called:
(Multiple Choice)
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The ____________________ rule is used to calculate the probability of the union of two events.
(Short Answer)
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If event A and event B cannot occur at the same time, then A and B are said to be
(Multiple Choice)
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The sample space of the toss of a balanced die is S = {1, 2, 3, 4, 5, 6}.If the die is balanced, each simple event (outcome) has the same probability.Find the probability of the following events:
a.
Rolling an odd number
b.
Rolling a number less than or equal to 3
c.
Rolling a number greater than or equal to 5
d.
Rolling a number between 2 and 5, inclusive.
(Short Answer)
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Club Members
A survey of a club's members indicates that 50% own a home, 80% own a car, and 90% of the homeowners who subscribe also own a car.
-{Club Members Narrative} What is the probability that a club member owns neither a car nor a house?
(Short Answer)
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