Exam 5: The Standard Deviation As a Ruler and the Normal Model
Exam 1: Data30 Questions
Exam 2: Displaying and Describing Categorical Data65 Questions
Exam 3: Displaying and Summarizing Quantitative Data93 Questions
Exam 4: Understanding and Comparing Distributions102 Questions
Exam 5: The Standard Deviation As a Ruler and the Normal Model131 Questions
Exam 6: Scatterplots, association, and Correlation74 Questions
Exam 7: Linear Regression57 Questions
Exam 8: Regression Wisdom32 Questions
Exam 9: Re-Expressing Data: Get It Straight51 Questions
Exam 10: Understanding Randomness26 Questions
Exam 11: Sample Surveys50 Questions
Exam 12: Experiments and Observational Surveys87 Questions
Exam 13: From Randomness to Probability64 Questions
Exam 14: Probability Rules90 Questions
Exam 15: Random Variables112 Questions
Exam 16: Probability Models114 Questions
Exam 17: Sampling Distribution Models45 Questions
Exam 18: Confidence Intervals for Proportions56 Questions
Exam 19: Testing Hypotheses About Proportions50 Questions
Exam 20: More About Tests69 Questions
Exam 21: Comparing Two Proportions52 Questions
Exam 22: Inferences About Means106 Questions
Exam 23: Comparing Means43 Questions
Exam 24: Paired Samples and Blocks33 Questions
Exam 25: Comparing Counts78 Questions
Exam 26: Inferences for Regression51 Questions
Exam 27: Analysis of Variance39 Questions
Exam 28: Multifactor Analysis of Variance22 Questions
Exam 29: Multiple Regression22 Questions
Exam 30: Multiple Regression Wisdom21 Questions
Exam 31: Rank-Based Nonparametric Tests29 Questions
Exam 32: The Bootstrap31 Questions
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Here are the summary statistics for the monthly payroll for an accounting firm: lowest salary = $60,000,mean salary = $140,000,median = $100,000,range = $240,000,IQR = $120,000,first quartile = $70,000,standard deviation = $80,000.
Suppose that business has been good and the company gives every employee a $10,000 raise.Give the new value of each of the summary statistics.
(Multiple Choice)
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A town's snowfall in December averages 10 cm with a standard deviation of 10 cm while in February,the average snowfall is 42 cm with a standard deviation of 16 cm.In which month is it more likely to snow 32 cm? Explain.
(Multiple Choice)
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Here are the summary statistics for the monthly payroll for an accounting firm: lowest salary = $30,000,mean salary = $70,000,median = $50,000,range = $120,000,IQR = $60,000,first quartile = $35,000,standard deviation = $40,000.
Do you think the distribution of salaries is symmetric,skewed to the left,or skewed to the right? Explain why.
(Multiple Choice)
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An English instructor gave a final exam and found a mean score of 70 points and a standard deviation of 5.1 points.Assume that a Normal model can be applied.Draw and label the Normal model for the exam scores.Then find the percent of scores above 85.3 points.
(Multiple Choice)
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Here are some summary statistics for the recent English exam: lowest score = 31,mean score = 66,median = 80.2,range = 79,IQR = 58,Q1 = 26,standard deviation = 8.3.Suppose the students did not study for the exam and each score went down 15%.Tell the new value for each of the summary statistics.Express your answer in exact decimals.
(Multiple Choice)
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Assuming a Normal model applies,a town's average annual snowfall (in cm)is modeled by N(43,2).Draw and label the Normal model.What percent of snowfall is between 39 cm and 45 cm?
(Multiple Choice)
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The average number of days absent per student per year at West Valley School is 16 days with a standard deviation of 5 days.How many standard deviations from the mean is of 6 absent days?
(Multiple Choice)
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An English instructor gave a final exam and found a mean score of 69 points and a standard deviation of 5.8 points.Assume that a Normal model can be applied.Draw and label the Normal model for the exam scores.Then find the interval for the central 68% of the scores.
(Multiple Choice)
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The scores for a recent English exam can be represented by the Normal model N(71,7.0).What score would you expect to be unusually high for this exam?
(Multiple Choice)
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Two different running shoe manufacturers market running shoes to first time marathon runners.Swift claims a mean shoe life of 600 km,while Enduramax claims a shoe life of 650 km.If the standard deviation for Swift shoes is 54 km and 124 km for Enduramax,which shoe would you purchase before starting your marathon training (where you figure to run 500 km)? Explain.
(Multiple Choice)
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Suppose that the average amount of sugar a person eats per year is 5 kg with a standard deviation of 1.7 kg.How many standard deviations from the mean is the consumption of 14 kg of sugar?
(Multiple Choice)
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Here are some summary statistics for the recent English exam: lowest score = 31,mean score = 67,median = 81.2,range = 79,IQR = 60,Q1 = 27,standard deviation = 8.6.Between what two values are the middle 50% of the scores found?
(Multiple Choice)
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Here are some summary statistics for the recent English exam: lowest score = 36,mean score = 71,median = 85.2,range = 74,IQR = 61,Q1 = 28,standard deviation = 8.3.Is the distribution symmetric,skewed to the left,or skewed to the right? Explain.
(Multiple Choice)
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A local ice cream shop hand scoops each of its ice cream cones.The cones vary in weight from 140 grams to 207 grams with a mean of 181 grams and a standard deviation of 34 grams.The quartiles and median weights are 154,252,and 202 grams.A customer makes a special order of a 16 ounce cone.Which of the summary statistics might not change if that data value was added to the distribution?
(Multiple Choice)
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The test scores from a recent Mathematics test are as follows: 95.5,65.9,93.2,88.6,56.8,50,86.4,54.5,40.9,77.3,79.5,65.9,70.5,77.3,81.8,50,79.5,and 68.2.The mean score was 71.2 with a standard deviation of 15.5.If the Normal model is appropriate,what percent of the scores will be less than 40.2?
(Multiple Choice)
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Here are some statistics for the annual Wildcat golf tournament: lowest score = 58,mean score = 95,median = 103,range = 92,IQR = 110,Q1 = 38,standard deviation = 15.Suppose it was very windy and all the golfers' scores went up by 7 strokes.Tell the new value for each of the summary statistics.
(Multiple Choice)
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