Exam 4: Probability and Probability Distributions

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Subjective probability is the probability that a given event will occur, given that another event has already occurred.

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There are two types of random variables, they are:

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Suppose a randomly selected patron is a female. What is the probability the patron prefers beer?

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What is the probability that this project will be completed in less than 4 months from now?

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If events A and B are mutually exclusive, then the probability of both events occurring simultaneously is equal to:

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Find the probability that three or fewer customers are in line.

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The probability that event A will not occur is denoted as The probability that event A will not occur is denoted as   . .

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What is the probability that at most one person is waiting or being served in the express checkout line?

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A small grocery store is considering installing an express checkout line. Let X be the number of customers in the regular checkout line. Note that these numbers include the customers being served, if any. The probability distribution of X is given in the table below. A small grocery store is considering installing an express checkout line. Let X be the number of customers in the regular checkout line. Note that these numbers include the customers being served, if any. The probability distribution of X is given in the table below.   -Find the probability that no more than one customer is in line. -Find the probability that no more than one customer is in line.

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What is the probability that a respondent chosen at random enjoys or does not enjoy shopping for clothing?

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​A probability tree is a graphical representation of how events occur through time, which is useful for calculating probabilities.

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Which of the following best describes the concept of probability?

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When we wish to determine the probability that at least one of several events will occur, we would use the addition rule.

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What is the probability that the demand of this product will be below its mean in the upcoming quarter?

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The number of cars produced by GM during a given quarter is a continuous random variable.

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If two events are independent, what is the probability that they both occur?

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What is the probability of observing the sale of at least one bat on a given day at this sporting goods store?

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Suppose A and B are mutually exclusive events where P(A) = 0.2 and P(B) = 0.5, then P(A or B) = 0.70.

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What is the probability that the demand for this product exceeds 2500 units in the upcoming quarter?

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If two events are mutually exclusive and collectively exhaustive, what is the probability that both occur?

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