Exam 7: Basic Probability Theory
Exam 1: Introduction: Statistics--Who Needs Them50 Questions
Exam 2: Types of Data53 Questions
Exam 3: A Picture Is Worth a Thousand Words: Creating and Interpreting Graphics78 Questions
Exam 4: Measures of Central Tendency: Whats so Average About the Mean58 Questions
Exam 5: Variability: the Law of Life53 Questions
Exam 6: Where Am I Normal Distributions and Standard Scores50 Questions
Exam 7: Basic Probability Theory51 Questions
Exam 8: The Central Limit Theorem and Hypothesis Testing46 Questions
Exam 9: The Z-Test52 Questions
Exam 10: The T-Test51 Questions
Exam 11: Analysis of Variance51 Questions
Exam 12: Confidence Intervals and Effect Size: Building a Better Mousetrap56 Questions
Exam 13: Correlation and Regression: Are We Related59 Questions
Exam 14: The Chi-Square Test53 Questions
Exam 15: Non-Parametric Tests58 Questions
Exam 16: Which Test Should I Use and Why50 Questions
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What is the probability that when drawing a card at random from the deck, it will be the queen of hearts?
(Multiple Choice)
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Which of the following is an example of the law of large numbers?
(Multiple Choice)
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According to set theory, a set is a well-defined collection of things and objects but not events.
(True/False)
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Penny tosses two dice. What is the probability that both dice are the exact same number?
(Multiple Choice)
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The gambler's fallacy involves treating events that are independent of each other as dependent.
(True/False)
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Consider the 12 face cards from a deck of playing cards (king, queen, and jack). Ben draws three cards from these face cards with replacement. What it the probability that he draws at least one Jack?
(Multiple Choice)
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Reba tosses a coin 20 times. She obtains 14 heads and 6 tails. Reba concludes that this coin is not a fair coin. Which of the following is true?
(Multiple Choice)
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Randolph has a box with 12 plastic balls. Six of the balls are red and six are green.
-What is the probability of drawing all red balls if you draw three times without replacement? Show all the steps in your calculations.
(Short Answer)
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True or False: When there are five events in which the occurrence of one (event A) alters the probability of the occurrence of all the rest (events B, C, D, E), then events B, C, D and E are known as dependent on event A.
(True/False)
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To calculate the probability of two independent events occurring, we add the probabilities of the occurrence of each event.
(True/False)
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