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Statistics for the Behavioral Sciences by Frederick J. Gravetter, Larry B. Wallnau ISBN 10: 1305504917 ISBN 13: 9781305504912

Statistics is one of the most practical and essential courses that you will take, and a primary goal of this popular text is to make the task of learning statistics as simple as possible. Straightforward instruction, built-in learning aids, and real-world examples have made STATISTICS FOR THE BEHAVIORAL SCIENCES, 10th Edition the text selected most often by instructors for their students in the behavioral and social sciences. The authors provide a conceptual context that makes it easier to learn formulas and procedures, explaining why procedures were developed and when they should be used. This text will also instill the basic principles of objectivity and logic that are essential for science and valuable in everyday life, making it a useful reference long after you complete the course.

Statistics is one of the most practical and essential courses that you will take, and a primary goal of this popular text is to make the task of learning statistics as simple as possible. Straightforward instruction, built-in learning aids, and real-world examples have made STATISTICS FOR THE BEHAVIORAL SCIENCES, 10th Edition the text selected most often by instructors for their students in the behavioral and social sciences. The authors provide a conceptual context that makes it easier to learn formulas and procedures, explaining why procedures were developed and when they should be used. This text will also instill the basic principles of objectivity and logic that are essential for science and valuable in everyday life, making it a useful reference long after you complete the course.

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PROBLEMS 191

19. A report in 2010 indicates that Americans between the

ages of 8 and 18 spend an average of μ = 7.5 hours

per day using some sort of electronic device such as

smart phones, computers, or tablets. Assume that the

distribution of times is normal with a standard deviation

of σ = 2.5 hours and find the following values.

a. What is the probability of selecting an individual who

uses electronic devices more than 12 hours a day?

b. What proportion of 8- to 18-year-old Americans

spend between 5 and 10 hours per day using electronic

devices? In symbols, p(5 < X < 10) = ?

20. Rochester, New York, averages μ = 21.9 inches of

snow for the month of December. The distribution

of snowfall amounts is approximately normal with a

standard deviation of σ = 6.5 inches. A local jewelry

store advertised a refund of 50% off all purchases

made in December, if we have more than 3 feet

(36 inches) during the month. What is the probability

that the jewelry store will have to pay off on its

promise?

21. A multiple-choice test has 32 questions, each with

four response choices. If a student is simply guessing

at the answers,

a. What is the probability of guessing correctly for

any individual question?

b. On average, how many questions would a student

answer correctly for the entire test?

c. What is the probability that a student would get

more than 12 answers correct simply by guessing?

22. A true/false test has 20 questions. If a student is

simply guessing at the answers,

a. On average, how many questions would a student

answer correctly for the entire test?

b. What is the probability that a student would answer

more than 15 questions correctly simply by guessing?

c. What is the probability that a student would

answer fewer than 7 questions correctly simply by

guessing?

23. A roulette wheel has alternating red and black,

numbered slots into which the ball finally stops to

determine the winner. If a gambler always bets on

black to win, then

a. What is the probability of winning at least 40 times

in a series of 64 spins? (Note that at least 40 wins

means 40 or more.)

b. What is the probability of winning more than

40 times in a series of 64 spins?

c. Based on your answers to a and b, what is the

probability of winning exactly 40 times?

24. A test developed to measure ESP involves using Zener

cards. Each card shows one of five equally likely

symbols (square, circle, star, cross, wavy lines), and

the person being tested has to predict the shape on

each card before it is selected. Find each of the probabilities

requested for a person who has no ESP and is

just guessing.

a. What is the probability of correctly predicting

exactly 20 cards in a series of 100 trials?

b. What is the probability of correctly predicting 10

or more cards in a series of 36 trials?

c. What is the probability of correctly predicting

more than 16 cards in a series of 64 trials?

25. The student health clinic reports that only 30% of students

got a flu shot this year. If a researcher surveys

a sample of n = 84 students attending a basketball

game,

a. What is the probability that any individual student

has had a flu shot?

b. What is the probability that more than 30 students

have had flu shots?

c. What is the probability that 20 or fewer students

have had shots?

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