
AP Stats - Unit 6 Review
Authored by Kristen Burns
Mathematics
10th - 12th Grade
Used 63+ times

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1.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
A company sells concrete in batches of 5 cubic yards. The probability distribution of X, the number of cubic yards sold in a single order for concrete from this company, is shown in the table. The expected value of the probability distribution of X is 19.25 and the standard deviation is 5.76. There is a fixed cost to deliver the concrete. The profit Y, in dollars, for a particular order can be described by Y = 75X - 100. What is the standard deviation of Y?
$332.00
$432.00
$532.00
$1,343.75
$1,400.00
2.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
A nonprofit organization plans to hold a raffle to raise funds for its operations. A total of 1,000 raffle tickets will be sold for $1.00 each. After all the tickets are sold, one ticket will be selected at random and its owner receives $50.00. The expectation value for the next gain of each ticket is -$0.95. What is the meaning of this expected value in context?
The ticket owners lose an average of $0.05 per raffle ticket.
The ticket owners lose an average of $0.95 per raffle ticket.
Each ticket owner will lose $0.95 per raffle ticket.
A ticket owner would have to purchase 19 more tickets for the expected value of his or her net gain to increase to $0.00.
A ticket owner has a 95 percent chance of having a ticket that is not selected.
3.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
The probability of winning a certain game is 0.5. If at least 70 percent of the games in a series of games are won, the player wins a prize. If the possible choices for n are n=10, n = 20, and n=100, which value of n should the player choose in order to maximize the probability of winning a prize?
n = 10
n = 20
n = 100
n = 10 or n = 20, the probabilities are the same
n = 10, n = 20, or n = 100; the probabilities are the same
4.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
The weight of tomatoes chosen at random from a bin at a farmer's market are Normally distributed with a mean of 10 ounces and standard deviation of 1 ounce. Suppose we pick four tomatoes at random from the bin and find their total weight T. The random variable T is
Normal with mean 10 ounces and standard deviation 1 ounce
Normal with mean 40 ounces and standard deviation 2 ounces
Normal with mean 40 ounces and standard deviation 4 ounces
binomial, with mean 40 ounces and standard deviation 2 ounces
binomial, with mean 40 ounces and standard deviation 4 ounces
5.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
Seventeen people have been exposed to a particular disease. Each one independently has a 40% chance of contracting the disease. A hospital has the capacity to handle 10 cases of the disease. What is the probability that the hospital's capacity will be exceeded.
0.011
0.035
0.092
0.965
0.989
6.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
A psychologist studied the number of puzzles that subjects were able to solve in a five-minute period while listening to soothing music. Let X be the number of puzzles completed successfully by a randomly chosen subject. The psychologist found that X has the given probability distribution. What is the probability that a randomly chosen completes more than the expected number of puzzles in the five-minute period while listening to soothing music?
0.1
0.4
0.8
1
Cannot be determined
7.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
A psychologist studied the number of puzzles that subjects were able to solve in a five-minute period while listening to soothing music. Let X be the number of puzzles completed successfully by a randomly chosen subject. The psychologist found that X has the given probability distribution. The standard deviation of X is 0.9. Which of the following is the best interpretation of this value?
About 90% of the subjects solved 3 or fewer puzzles
About 68% of subjects solved between 0.9 puzzles less and 0.9 puzzles more than mean
The typical subject solved an average of 0.9 puzzles
The number of puzzles solved by subjects typically differed from the mean by about 0.9 puzzles
The number of puzzles solved by subjects typically differed from one another by 0.9 puzzles
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