Exam 4: Introduction to Probability
Exam 1: Data and Statistics106 Questions
Exam 2: Descriptive Statistics: Tabular and Graphical Displays80 Questions
Exam 3: Descriptive Statistics: Numerical Measures157 Questions
Exam 4: Introduction to Probability158 Questions
Exam 5: Discrete Probability Distributions122 Questions
Exam 6: Continuous Probability Distributions163 Questions
Exam 7: Sampling and Sampling Distributions124 Questions
Exam 8: Interval Estimation128 Questions
Exam 9: Hypothesis Tests133 Questions
Exam 10: Comparisons Involving Means, Experimental Design, and Analysis of Variance194 Questions
Exam 11: Comparisons Involving Proportions and a Test of Independence99 Questions
Exam 12: Simple Linear Regression134 Questions
Exam 13: Multiple Regression144 Questions
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If a penny is tossed four times and comes up heads all three times, the probability of heads on the fourth trial is
(Multiple Choice)
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A student has selected 8 books that she likes, but she has money only for 3 books. How many possible selections does she have?
(Multiple Choice)
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If PA) = 0.68, PA ∪ B) = 0.91, and PA ∩ B) = 0.35, then PB) =
(Multiple Choice)
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Assume you have applied for two jobs A and B. The probability that you get an offer for job A is 0.23. The probability of being offered job B is 0.19. The probability of getting at least one of the jobs is 0.38.
a. What is the probability that you will be offered both jobs?
b. Are events A and B mutually exclusive? Why or why not? Explain.
(Short Answer)
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A committee of 4 is to be selected from a group of 12 people. How many possible committees can be selected?
(Short Answer)
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On a recent holiday evening, a sample of 500 drivers was stopped by the police. Three hundred were under 30 years of age. A total of 250 were under the influence of alcohol. Of the drivers under 30 years of age, 200 were under the influence of alcohol.
Let A be the event that a driver is under the influence of alcohol. Let Y be the event that a driver is less than 30 years old.
a. Determine PA) and PY).
b. What is the probability that a driver is under 30 and not under the influence of alcohol?
c. Given that a driver is not under 30, what is the probability that he/she is under the influence of alcohol?
d. What is the probability that a driver is under the influence of alcohol, when we know the driver is under 30?
e. Show the joint probability table.
f. Are A and Y mutually exclusive events? Explain.
g. Are A and Y independent events? Explain.
(Short Answer)
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Some of the CDs produced by a manufacturer are defective. From the production line, 5 CDs are selected and inspected. How many sample points exist in this experiment?
(Multiple Choice)
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You are applying for graduate school at University A. In the past 42% of the applicants to this university have been accepted. It is also known that 70% of those students who have been accepted have had GMAT scores in excess of 550 while 40% of the students who were not accepted had GMAT scores in excess of 550. You take the GMAT exam and score 640. What is the probability that you will be accepted into graduate school of university A?
(Short Answer)
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If a penny is tossed three times and comes up heads all three times, the probability of heads on the fourth trial is
(Multiple Choice)
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The sum of the probabilities of two complementary events is
(Multiple Choice)
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Tammy is a general contractor and has submitted two bids for two projects A and B). The probability of getting project A is 0.65. The probability of getting project B is 0.77. The probability of getting at least one of the projects is 0.90.
a. What is the probability that she will get both projects?
b. Are the events of getting the two projects mutually exclusive? Explain, using probabilities.
c. Are the two events independent? Explain, using probabilities.
(Short Answer)
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Assuming that each of the 52 cards in an ordinary deck has a probability of 1/52 of being drawn, what is the probability of drawing a jack?
(Multiple Choice)
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In a recent survey of computer ownership, 73.4% of the respondents indicated they own PC computers, while 21.8% indicated they own both PC and Mac computers, and 80.1% said they own at least one of the two computers.
a. What is the probability that a respondent owns a Mac computer?
b. Given that a respondent owns a PC, what is the probability that the respondent also owns a Mac?
c. Are events "P" and "M" mutually exclusive? Why or why not? Explain using probabilities.
d. Are the two events "P" and "M" independent? Explain, using probabilities.
(Short Answer)
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If PA) = 0.62, PB) = 0.47, and PA ∪ B) = 0.88, then PA ∩ B) =
(Multiple Choice)
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