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Test the significant difference between correlation coefficient.
Bicycle helmet use. Table lists data from a cross-sectional survey of bicycle safety. The explanatory variable is a measure of neighborhood socioeconomic status (variable_RFM). The response variable is percent of bicycle riders wearing a helmet (P_Helm).
Percent of school children receiving free or reduced-fee lunches at school (variable P_RFM) and percent of bicycle riders wearing a helmet (variable P_HELM). Data for this study was recorded by field observers in October of 1994.
I (i)
School
P_RFM
P-HELM
1
Fair Oaks
50
22.1
2
Strandwood
11
35.9
3
Walnut Acres
57.9
4
Disc Bay
19
22.2
5
Belshaw
26
42.4
6
Kennedy
73
5.8
7
Cassell
81
3.6
8
Miner
51
21.4
9
Sedgewick
55.2
10
Sakamoto
33.3
Toyon
32.4
12
Lietz
25
38.4
13
Los Arboles
84
46.6
In practice, the next step in the analysis would be to identify the cause of the outlier. Suppose we determine that Los Arboles had a special program in place to encourage helmet use. In this sense, it is from a different population, so we decide to exclude it from further analyses. Remove this outlier and recalculate r. To what extent did removal of the outlier improve the fit of the Test Ho: p=0 (excluding outlying observation 13).
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Caselet on McDonald’s vs. Burger King - Waiting time
Generate descriptive statistics. Create a stem-and-leaf plot of the data and box plot of the data.
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Find out the probability
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