Exam 10: Probability
Exam 1: Introduction25 Questions
Exam 2: Frequency Distributions, Percentiles,34 Questions
Exam 3: Graphic Representation of Frequency Distributions25 Questions
Exam 4: Central Tendency25 Questions
Exam 5: Variability and Standard Z Scores37 Questions
Exam 6: Standard Scores and the Normal Curve27 Questions
Exam 7: Correlation38 Questions
Exam 8: Prediction40 Questions
Exam 9: Interpretive Aspects of Correlation and Regression23 Questions
Exam 10: Probability29 Questions
Exam 11: Random Sampling and Sampling Distributions24 Questions
Exam 12: Introduction to Statistical Inference: Testing Hypotheses About Single Means Z and T74 Questions
Exam 13: Interpreting the Results of Hypothesis Testing: Effect Size, Type I and Type II Errors, and Power42 Questions
Exam 14: Testing Hypotheses About the Difference Between Two Independent Groups33 Questions
Exam 15: Testing for a Difference18 Questions
Exam 16: Inference About Correlation Coefficients24 Questions
Exam 17: An Alternative to Hypothesis Testing: Confidence Intervals28 Questions
Exam 18: Testing for Differences Among Three or More Groups: One-Way Analysis of Variance and Some Alternatives49 Questions
Exam 19: Factorial Analysis of Variance30 Questions
Exam 20: Chi-Square and Inference About Frequencies27 Questions
Exam 21: Some Almost Assumption-Free Tests19 Questions
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The probability of obtaining 2 heads out of 3 flips of a coin is
(Multiple Choice)
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In which of the following instances are the events mutually exclusive?
(a)Obtaining a head on the first toss and a tail on the second toss of a coin.
(b)Being a male and being pregnant.
(c)Being 45 years old and being pregnant.
(d)Obtaining a grade of A and obtaining a grade of C in your first course in statistics.
(e)Obtaining three aces in two consecutive hands dealt each time from a complete, well-shuffled deck of playing cards.
(f)Disliking music and attending a concert.
(g)Obtaining a three and an even number on a single roll of a die.
(h)Winning on one play of a slot machine and winning on the very next play.
(i)Being 15 years old and voting in the last national election.
(Short Answer)
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A slot machine has three wheels that rotate independently. When the lever is pulled, the wheels rotate and then come to a stop, one by one, in random positions. The circumference of each wheel is divided into 25 equal parts and contains four pictures each of six different fruits and one picture of a jackpot label.
-Suppose you pull the lever on the slot machine of above. What is the probability that
(a) an orange will appear on exactly two of the wheels?
(b)an orange will appear on at least two of the wheels?
(c)a jackpot label will appear on at least one of the wheels?
(Short Answer)
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The probabilities of occurrence of events A, B, and C are .2, .3, and .3, respectively. If any one of the events occurs, the others can't. What is the probability of either A or C occurring?
(Multiple Choice)
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At a banquet for 300 people, one TV, three turkeys, and six symphonic records are to be awarded as door prizes. Ten slips of paper, each with the name of a prize on it, have been hidden under 10 of the dinner plates on a random basis. What is the probability that a particular guest will win
(a) the TV
(b)a symphonic record
(c)a door prize of some kind
(Short Answer)
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Suppose you pull the lever on the slot machine described in Problem 2. What is the probability that
(a) either an orange or a lemon or a jackpot label will appear on the middle wheel?
(b)a jackpot label will appear on all three wheels?
(c)cherries will appear on all three wheels?
(Short Answer)
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The probability of joint occurrence of several events is the
(Multiple Choice)
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The probability of an event may be thought of as the proportion of times that event occurs in
(Multiple Choice)
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