Question

It is expected that there will be a positive correlation between the three independent variables (ERA,...

It is expected that there will be a positive correlation between the three independent variables (ERA, W, & SO) and the dependent variable (salary); and strike-outs will bear the largest correlation to increased salary. Strikeouts is an important variable because the success of the team relies strongly on it.

Player

2018 Salary

ERA

W

SO

Dellin Betances

$5,100,000

2.87

3

100

Zach Britton

$12,000,000

2.89

2

29

Luis Cessa

$507,500

4.75

0

30

Aroldis Chapman

$17,200,000

3.22

4

69

A.J. Cole

$555,300

3.81

3

44

Domingo German

$507,500

3.14

0

18

Sonny Gray

$6,500,000

3.55

10

153

Chad Green

$570,800

1.83

5

103

J.A. Happ

$13,000,000

3.53

10

142

Jonathan Holder

$553,850

3.89

1

40

Tommy Kahnle

$1,310,000

2.59

4

96

Jonathan Loaisiga

$545,000

5.82

2

29

Lance Lynn

$12,000,000

3.43

11

153

David Robertson

$13,000,000

1.84

9

98

CC Sabathia

$10,000,000

3.69

14

120

Luis Severino

$604,980

2.98

14

230

Justus Sheffield

$545,000

3.12

7

88

Masahiro Tanaka

$22,000,000.00

4.74

13

194

Dellin Betances

$5,100,000.00

2.87

3

100

Run a regression analysis on the data above and discuss the results. Is the hypothesis correct, why or why not?

Homework Answers

Answer #1

Step by step procedure to run regression analysis report in excel

1. Bring data set in to excel file

2. goto DAta tab --> choose data analysis -- > choose regression .

3. If data analysis is not available in excel then go to excel option --> choose Add-ins --> choose excel add-in and add tas analytics pack.

4. select dependent variable as salary in Y range and select inependent variable of ERA, W,SO in X range

5. Populate the regression analysis report in excel

Is the hypothesis correct, why or why not?

As per the above regression report Significance F value is greater than 0.05

P value is 0.22 "greater than the common alpha level of 0.05, which indicates that it is not statistically significant"

so we Do not reject the null hypothesis

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