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1. Use cars.sav to run a Pearson’s bivariate correlation to examine whether the weight of an automobile (‘weight’) is related to its gas mileage (‘mpg’). (1 pt.) (Copy & Paste relevant table(s) from...

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1. Use cars.sav to run a Pearson’s bivariate correlation to examine whether the weight of an automobile (‘weight’) is related to its gas mileage (‘mpg’). (1 pt.) (Copy & Paste relevant table(s) from the SPSS Output)

2. Report the correlation results in APA style. (1 pt.)

3. Drinking tea makes you brainy (Tea Makes You Brainy (Assign 10).sav); run a simple linear regression to see if tea drinking (‘cups of tea’) is a significant predictor of cognitive functioning (‘cognitive_function’). Is there a significant effect? (1 pt.) (Copy & Paste relevant table(s) from the SPSS Output, including model summary, ANOVA and coefficients)

4. What would cognitive functioning be if someone drank 10 cups of tea? (2 pts.)

Answered Same Day Apr 04, 2021

Solution

Pooja answered on Apr 05 2021
143 Votes
1)
    Co
elations
    
    
    Vehicle Weight (lbs.)
    Miles per Gallon
    Vehicle Weight (lbs.)
    Pearson Co
elation
    1
    -.834**
    
    Sig. (2-tailed)
    
    .000
    
    N
    402
    394
    Miles per Gallon
    Pearson Co
elation
    -.834**
    1
    
    Sig. (2-tailed)
    .000
    
    
    N
    394
    394
    **. Co
elation is significant at the 0.01 level (2-tailed).
2)
With (r=-0.834, p<5%), I can say that the value of co
elation coefficient between weight and MPG is significant. There is a strong negative linear relationship between weight and MPG. With the increase in value of weight, the value of MPG decreases drastically. And vice versa is also true.
3)
Null hypothesis, ho: tea drinking is NOT significant predictor of cognitive functioning. V/s Alternative hypothesis, h1: tea...
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