An economist wanted to analyze the relationship between the speed of a car (x) and it's gas mileage (y). As an experiment a car is operated at several different speeds and for each speed the gas mileage is measured. These date are shown below.   speed (x) -> 25 35 45 50 60 65 70 gas mileage (y) -> 40 35 37 33 30 25 20   correlation coefficient is :  The equation of regression line is:  estimate the gas mileage of a car traveling 70 mph.  the coefficient of determination (R-square): test the significance of the correleation coefficient using a= 0.05 and the claim p<0 •H0: p> or equal to 0 •Ha: p<0 •a=0.05  •n=7 •df=  critical value(s) from t distribution table using a=0.05 is : type of test (left, right, two tailed) standardized test statistic: decision (reject ho/dont): conclusion: we conclude that

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An economist wanted to analyze the relationship between the speed of a car (x) and it's gas mileage (y). As an experiment a car is operated at several different speeds and for each speed the gas mileage is measured. These date are shown below.

 

speed (x) -> 25 35 45 50 60 65 70

gas mileage (y) -> 40 35 37 33 30 25 20

 

correlation coefficient is : 

The equation of regression line is: 

estimate the gas mileage of a car traveling 70 mph. 

the coefficient of determination (R-square):

test the significance of the correleation coefficient using a= 0.05 and the claim p<0

•H0: p> or equal to 0

•Ha: p<0

•a=0.05 

•n=7

•df= 

critical value(s) from t distribution table using a=0.05 is :

type of test (left, right, two tailed)

standardized test statistic:

decision (reject ho/dont):

conclusion: we conclude that 

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