a) Describe the relationship between the number of cans of beer and BAC. b) Write the equation of the regression line. BAC = beers c)lnterpret the slope in context: For each can of beer, the model predicts the average BAC to increase by d) Interpret the intercept in context: The average person who has consumed 0 beers is expected to have an average BAC of - (This is obviously impossible. Here, the y-intercept serves only to adjust the height of the line and is meaningless by itself.) e) The correlation coefficient for number of cans of beer and BAC is 0.89. Calculate R and interpret it in context. R? = The R? value means that approximately % of the variability in blood alcohol content can be explained by number of cans of beer consumed.

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3. Can you please help me with theese problems. 

a) Describe the relationship between the number of cans of beer and BAC.
b) Write the equation of the regression line.
ВАС
beers
c)Interpret the slope in context: For each can of beer, the model predicts the average BAC to increase by
d) Interpret the intercept in context: The average person who has consumed 0 beers is expected to have an
average BAC of
(This is obviously impossible. Here, the y-intercept serves only to adjust the
height of the line and is meaningless by itself.)
e) The correlation coefficient for number of cans of beer and BAC is 0.89. Calculate R and interpret it in
context.
R
The R' value means that approximately
% of the variability in blood alcohol content can be
explained by number of cans of beer consumed.
Transcribed Image Text:a) Describe the relationship between the number of cans of beer and BAC. b) Write the equation of the regression line. ВАС beers c)Interpret the slope in context: For each can of beer, the model predicts the average BAC to increase by d) Interpret the intercept in context: The average person who has consumed 0 beers is expected to have an average BAC of (This is obviously impossible. Here, the y-intercept serves only to adjust the height of the line and is meaningless by itself.) e) The correlation coefficient for number of cans of beer and BAC is 0.89. Calculate R and interpret it in context. R The R' value means that approximately % of the variability in blood alcohol content can be explained by number of cans of beer consumed.
Many people believe that gender, weight, drinking habits, and many other factors are much more
important in predicting blood alcohol content (BAC) than simply considering the number of drinks a person
consumed. Here we examine data from sixteen student volunteers at Ohio State University who each drank
a randomly assigned number of cans of beer. These students were evenly divided between men and
women,
and they differed in weight and drinking habits. Thirty minutes later, a police officer measured
their blood alcohol content (BAC) in grams of alcohol per deciliter of blood. The scatterplot and regression
table summarize the findings.
0.15-
0.10-
0.05-
Cans of beer
Estimate
Std. Error
t value
Pr(>|t|)
(Intercept)
-0.0127
0.0126
- 1.00
0.3320
beers
0.0180
0.0024
7.48
0.0000
BAC (grams per deciliter)
Transcribed Image Text:Many people believe that gender, weight, drinking habits, and many other factors are much more important in predicting blood alcohol content (BAC) than simply considering the number of drinks a person consumed. Here we examine data from sixteen student volunteers at Ohio State University who each drank a randomly assigned number of cans of beer. These students were evenly divided between men and women, and they differed in weight and drinking habits. Thirty minutes later, a police officer measured their blood alcohol content (BAC) in grams of alcohol per deciliter of blood. The scatterplot and regression table summarize the findings. 0.15- 0.10- 0.05- Cans of beer Estimate Std. Error t value Pr(>|t|) (Intercept) -0.0127 0.0126 - 1.00 0.3320 beers 0.0180 0.0024 7.48 0.0000 BAC (grams per deciliter)
Expert Solution
Step 1

a)

From the scatter diagram, it can be observed that as the values of variable cans of beer (x) increases, the value of variable blood alcohol content (y) has increases. This shows that there is positive relationship between the variables number of cans of beer and blood alcohol content.

b)

From the given output, the equation of the regression line is BAC^=-0.0127+0.0180 beers

Thus, the equation of the regression line is BAC^=-0.0127+0.0180 beers.

c)

For each can of beer, the model predicts the average BAC to increase by 0.0180.

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