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Position Frequency Relative Frequency Pitcher 17 0. Infielders 16 or Where do you live now? PercentFrequency Chapter 2 c. Suburb living is steady, but the trend would be that living in the city would decline while living in small towns and rural areas would increase. Descriptive Statistics: Tabular and Graphical Displays e.

Compared to ratings of other hotels in the same region, both of these hotels received very favorable ratings. Frequency Chapter 2 Class Frequency Percent Frequency 6. Descriptive Statistics: Tabular and Graphical Displays Waiting Time Frequency Relative Frequency 0 — 4 4 0. Totals 20 1. PPG Frequency 1 3 7 19 9 4 2 0 3 2 Total 50 Chapter 2 b. Relative PPG Frequency 0. Cumulative Percent PPG Frequency less than 12 2 less than 14 8 less than 16 22 less than 18 60 less than 20 78 less than 22 86 less than 24 90 less than 26 90 less than 28 96 less than 30 There is skewness to the right.

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The largest number of tons is The smallest number of tons is Millions Of Tons Frequency 11 9 2 0 1 0 0 0 2 Histogram for 25 Busiest U. Only five of the 25 ports handle above 75 million tons. Frequency Chapter 2 f. Percent Locations Frequency Frequency 10 50 3 15 2 10 1 5 0 0 1 5 2 10 1 5 Total: 20 Locations c. The distribution is skewed to the right. McDonald's, Subway and 7-Eleven have the highest number of locations. A class size of 10 results in 10 classes.

Frequency Chapter 2 c. A variety of comparisons are possible depending upon when the study is done. Also, note that the top pay has more variability than the median pay. The histogram is skewed to the right. Chapter 2 c. Rotating the stem-and-leaf display counterclockwise onto its side provides a picture of the data that is similar to the histogram in shown in part a.

Although the stem-and-leaf display may appear to offer the same information as a histogram, it has two primary advantages: the stem-and-leaf display is easier to construct by hand; and the stem-and-leaf display provides more information than the histogram because the stem-and-leaf shows the actual data.

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Most frequent age group: with 9 runners c. All Rights Reserved. May not be scanned, copied or duplicated, or posted to a publicly accessible website, in whole or in part.

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Category A values for x are always associated with category 1 values for y. Category B values for x are usually associated with category 1 values for y. Category C values for x are usually associated with category 2 values for y. Make Higher values of x are associated with lower values of y and vice versa Average Miles per Hour Make Average Miles per Hour It appears that most of the faster average winning times occur before This could be due to new regulations that take into account driver safety, fan safety, the environmental impact, and fuel consumption during races.

The crosstabulation of condition of the greens by gender is below. So, for the low handicappers, the men show a higher percentage who think the greens are too fast. So, for the higher handicap golfers, the men show a higher percentage who think the greens are too fast. This is an example of Simpson's Paradox.

At each handicap level a smaller percentage of the women think the greens are too fast. But, when the crosstabulations are aggregated, the result is reversed and we find a higher percentage of women who think the greens are too fast.

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The hidden variable explaining the reversal is handicap level. Fewer people with low handicaps think the greens are too fast, and there are more men with low handicaps than women. Row percentages are shown below. For example, the percent frequency distribution of the West region is as follows: West: