Pearson’s r in BlueSky Statistics Correlation Analysis Example

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Pearson’s r in BlueSky Statistics Correlation Analysis Example’

This will cover Week 10 (Chapter 11: Correlation) Application Lesson videos. Students will have one opportunity and 24 hours to complete the 10 questions. The must be completed in one sitting.

Students must use Excel and BlueSky Statistics to complete this multiple-choice assessment.

Download this pre-populated Excel workbook file to complete your calculations.

 

You are interested in the relationship between obesity and renal disease so you design a project with 20 participants to assess the impact of weight loss on key renal parameters, particularly proteinuria. Specifically, you seek to find out if significant reductions in body mass index (BMI) through weight loss interventions could lead to improved renal outcomes, providing valuable insights into potential non-pharmacological strategies for managing renal disease and potentially preventing its progression to end-stage renal disease. Use the data attached to calculate the correlation between BMI and proteinuria using Pearson’s r in BlueSky Statistics for these 20 participants. Alpha is set at .05.

(NOTE: this data is contrived and randomly generated. It may or may not be realistic.)
 

BMI and proteinuria for 20 participants is provided in the spreadsheet.

 

In the correlation between BMI and Proteinuria (Prot) the Pearson’s r is:

Group of answer choices

0.71

0.7478

0.70

0.6969

 

What is the direction of the association?

Group of answer choices

Negative

No way to tell from the data

Positive

Neutral

 

PLACE YOUR ORDER HERE

 

What is the strength of the association?

Group of answer choices

 

Strong

 

No way to tell from the data

 

Moderate

 

Weak

 

 

When BMI increases…

Group of answer choices

 

Proteinuria increases

 

No way to tell from the data

 

Proteinuria decreases

 

Proteinuria remains neutral

 

 

What is the p value?

Group of answer choices

 

There is no p value in correlation statistics

 

0.0002

 

0.0006

 

0.05

 

 

The result is statistically significant. (True or False)

Group of answer choices

 

True

 

False

 

 

 

The results show a:

Group of answer choices

 

Small effect

 

No way to tell the effect from the data

 

Medium effect

 

Large effect

 

 

The effect size influences the sample size needed to achieve statistical significance. (True or False)

Group of answer choices

 

True

 

False

 

 

What is the percent of variance?

Group of answer choices

 

0.5592

 

0.5

 

No way to tell from the data

 

0.4856

 

 

Based on the percent of variance, we know that:

Group of answer choices

 

55.92% of the percentage of change in proteinuria is accounted for by the BMI

 

48.56% of the percentage of change in proteinuria is accounted for by the BMI

 

50% of the percentage of change in proteinuria is accounted for by the BMI

 

Cannot calculate percent of variance from the data

 

BMI

Prot

age

fasting glucose

random glucose

35

152

57

134

209

26

140

49

98

169

33

142

62

150

184

28

140

53

117

176

33

152

46

126

193

30

150

59

112

201

36

160

68

105

195

35

162

50

122

173

28

160

56

129

182

35

170

45

116

164

38

177

52

123

185

37

180

71

137

177

33

182

38

108

212

38

200

60

127

168

41

212

43

119

174

32

180

75

143

198

39

192

35

97

179

35

200

54

125

204

34

151

56

133

208

36

153

58

135

210

 

Pearson’s r in BlueSky Statistics Correlation Analysis Example

 

 

Exploring the Relationship Between BMI and Proteinuria: A Correlation Analysis

 

You are interested in the relationship between obesity and renal disease so you design a project with 20 participants to assess the impact of weight loss on key renal parameters, particularly proteinuria. Specifically, you seek to find out if significant reductions in body mass index (BMI) through weight loss interventions could lead to improved renal outcomes, providing valuable insights into potential non-pharmacological strategies for managing renal disease and potentially preventing its progression to end-stage renal disease. Use the data attached to calculate the correlation between BMI and proteinuria using Pearson’s r in BlueSky Statistics for these 20 participants. Alpha is set at .05.

(NOTE: this data is contrived and randomly generated. It may or may not be realistic.)
 

BMI and proteinuria for 20 participants is provided in the spreadsheet.

In the correlation between BMI and Proteinuria (Prot) the Pearson’s r is:

Group of answer choices

0.71

0.7478

0.70

0.6969

What is the direction of the association?

Group of answer choices

Negative

No way to tell from the data

Positive

Neutral

What is the strength of the association?

Group of answer choices

Strong
(since 0.6969 is close to 0.7)

No way to tell from the data

Moderate

Weak

 

 

When BMI increases…

Group of answer choices

Proteinuria increases

No way to tell from the data

Proteinuria decreases

Proteinuria remains neutral

What is the p value?

Group of answer choices

There is no p value in correlation statistics

0.0002

0.0006

0.05

The result is statistically significant. (True or False)

Group of answer choices

True
(p-value < 0.05) False The results show a: Group of answer choices Small effect No way to tell the effect from the data Medium effect Large effect The effect size influences the sample size needed to achieve statistical significance. (True or False) Group of answer choices True False     What is the percent of variance? Group of answer choices 0.5592 0.5 No way to tell from the data 0.4856 Based on the percent of variance, we know that: Group of answer choices 55.92% of the percentage of change in proteinuria is accounted for by the BMI 48.56% of the percentage of change in proteinuria is accounted for by the BMI 50% of the percentage of change in proteinuria is accounted for by the BMI Cannot calculate percent of variance from the data BMI Prot age fasting glucose random glucose 35 152 57 134 209 26 140 49 98 169 33 142 62 150 184 28 140 53 117 176 33 152 46 126 193 30 150 59 112 201 36 160 68 105 195 35 162 50 122 173 28 160 56 129 182 35 170 45 116 164 38 177 52 123 185 37 180 71 137 177 33 182 38 108 212 38 200 60 127 168 41 212 43 119 174 32 180 75 143 198 39 192 35 97 179 35 200 54 125 204 34 151 56 133 208 36 153 58 135 210 Pearson’s r value. 0.69685 Pearson’s r in BlueSky Statistics Correlation Analysis Example

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