Intro Stats
Intro Stats
4th Edition
ISBN: 9780321826275
Author: Richard D. De Veaux
Publisher: PEARSON
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Chapter 17, Problem 40E

TV ads A start-up company is about to market a new computer printer. It decides to gamble by running commercials during the Super Bowl. The company hopes that name recognition will be worth the high cost of the ads. The goal of the company is that over 40% of the public recognize its brand name and associate it with computer equipment. The day after the game, a pollster contacts 420 randomly chosen adults and finds that 181 of them know that this company manufactures printers. Would you recommend that the company continue to advertise during Super Bowls? Explain.

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Shenise is a star player for her​ women's basketball team. She has injured her​ ankle, and it is doubtful that she will be able to play in an upcoming game. If Shenise can​ play, the coach estimates that the team will score 91 points. If Shenise is not able to​ play, the coach estimates that they will score 70 points. The team doctor estimates that there is a 70​% chance Shenise will play. Determine the number of points the team can expect to score.
A business magazine mailed a questionnaire to the treasurers of all of the Top 400 most profitable companies, and received responses from 22% of them. Those responding reported that they did not find that such surveys intruded significantly on their workday. What is the population and sample?   The sample is   The population is   1. the 22% (88) of the treasurers who responded  2. the 78% (412) of the treasurers who did not respond 3. all treasurers of all companies 4. treasurers of the Top 400 most profitable companies 5. all profitable companies 6. The business magazine 7. all people 8. the proportion of those responding that said they did not find that such surveys intruded significantly on their workday.
Joe likes to go to an old arcade and play 12 games of Skeeball every day. On​ average, he wins a prize on 55​% of the games he plays. ​ Today, however, he won only 4 of the 12 games he played.This made Joe think that there must be something wrong with how he is throwing the ball today. ​ However, a friend tells​ him, "You might be throwing the same way you usually do. People will sometimes have a group of bad games just because of random​ variation, not because of​ psychology, or because they are doing anything​ differently, or any other reason. For someone with your​ statistics, such random bad days​ wouldn't even be very​ rare."​Let's see what​ Joe's friend means. Suppose that​ Joe's skill level really​ hasn't changed, so he still has a 55​% chance of winning each game he​ plays, like before. If he plays 12 games a​ day, on what percentage of days will he win 4 games or fewer​? Assume that each game is independent of the others.

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Intro Stats

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