Exam 7: Basic Probability Theory

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Explain what is meant when a coin is "fair".

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Each outcome from the toss of the coin will have the equal probability of occurring.

When rolling a die, what is the probability of obtaining an odd number on a single throw?

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C

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 with replacement?

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6/12*6/12*6/12 = 0.125

The probability of obtaining a particular data point is the frequency of it occurring in the population.

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Another term for events that are mutually exclusive is disjoint.

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Consider 3 sets of events. As long as all three sets do not overlap, we can consider them mutually exclusive.

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A subset of a larger set is also considered to be the universal set.

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The probability of obtaining a 2, 4, or 5 on a roll of a die is the same as the probability of obtaining an odd number.

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Which of the following best describes mutual exclusivity?

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What is the probability of drawing either a black card or a King on the first draw from a deck of 52 cards?

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Veronica tosses three dice. What is the probability that none of the dice rolls a 1?

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Nadia tosses a fair coin 3 times. She is surprised to find that the outcome is H H H. Nadia claims that this is not a fair coin. Do you agree? Why or why not?

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Elliot draws two cards randomly from a deck of 52 cards. What is the probability that both cards are Kings?

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What is the universal set of the outcomes of tossing a regular die?

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The gambler's fallacy usually results in a correct judgement of probability of an outcome, even though the calculation of probability is not exactly correct.

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What is the denominator for calculating the probability of drawing a Queen from a deck of cards after first having drawn a King with no replacement?

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A newly discovered species of rats can have blue eyes, brown eyes or black eyes. Both eyes of a rat have to be the same color. This means that blue, brown and black eye color are:

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The gambler's fallacy is also known as the Monte Carlo fallacy.

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The probability of a given event that depends on the occurrence or non-occurrence of another event is known as conditional probability.

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Consider a black bag of colored plastic cubes, with 5 red cubes and 6 blue cubes. The probability of randomly drawing a red cube after having drawn a blue cube is:

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