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MBA.Graduate Psychology,PHD in HRM
Strayer,Phoniex,
Feb-1999 - Mar-2006
MBA.Graduate Psychology,PHD in HRM
Strayer,Phoniex,University of California
Feb-1999 - Mar-2006
PR Manager
LSGH LLC
Apr-2003 - Apr-2007
6))))The accompanying scatterplot shows the relationship between the percentage of teenagers who had used marijuana and the percentage of teenagers who had used other drugs in 11 countries. Summary statistics showed that the mean percent that had used marijuana was 23.5%, with a standard deviation of 15.6%. An average of 10.8% of teens had used other drugs, with a standard deviation of 10.1%. Complete parts a through e below.

A)
Do you think a linear model is appropriate?
A.
Yes. The plot shows a positive, linear, fairly strong relationship.
B.
No. There are outliers in the plot.
C.
Yes. While the relationship is weak, there is no reason to think that the linear model is not appropriate.
D.
No. The plot shows a nonlinear pattern.
B)
For this regression,
R2 is 85.3%. Interpret this statistic in this context, circle the right answer
The percentage of Marijuana/other drug (circle correct answer) use accounts for ____% (Type an integer or a decimal) of the variation in the percent use of Marijuana/other drug (circle correct answer)
c) Write the equation you would use to estimate the percentage of teens who use Other Drugs from the percentage who have used Marijuana.![]()
(Round to three decimal places as needed.)
D)Explain in context what the slope of this line means. circle the right answers and fill in the blank
The slope indicates that marijuana/other drug use increases, on average, by ____ for each percent increase in marijuana use/other drug use.
(Round to three decimal places as needed.)
E)
Do these results confirm that marijuana is a "gateway drug," that is, that marijuana use leads to the use of other drugs?
A.
Since the value of Upper R2 is large, the results confirm that marijuana leads to other drug use.
B.
Since the value of Upper R2 is small, the results do not indicate that marijuana leads to other drug use.
C.
The results indicate an association between marijuana and other drug use; however, association does not imply causation.
D.
The results do not show a strong association between marijuana and other drug use.
Question 8

a) Does the scatterplot indicate that it's appropriate to calculate a correlation? Explain.
A.
Yes, because the association between the number of runs scored and attendance is positive.
B.
No, because there are too many outliers for a numerical correlation to be appropriate.
C.
Yes, because the relationship between number of runs scored and attendance appears to be straight.
D.
No, because the number of runs scored and attendance are not quantitative variables.
b) Describe the association between attendance and runs scored.
A.
The association between attendance and runs scored is positive, straight, and moderate.
B.
The association between attendance and runs scored is positive, straight, and weak.
C.
The association between attendance and runs scored is negative, straight, and moderate.
D.
The association between attendance and runs scored is negative, straight, and strong.
c) Does this prove that the owners are right, that more fans will come to games if the teams score more runs?
A.
Yes, there is basis to make a claim of causation.
B.
No, there is no basis to make a claim of causation.
C.
No, there is no evidence of an association between attendance and runs scored.
D.
Yes, there is evidence of an association between attendance and runs scored.
Question 9)


a) Find the slope estimate,
b1=____
(Round to three decimal places as needed.)
b) What does this b1 value mean, in this context?
A.
It means that, on average, the number of sales people working is approximately b1 times 1000 multiplied by the total sales.
B.
It means that, on average, an additional increase of b1 times $ 1000 in sales is associated with each additional sales person working.
C.
It means that, on average, the total sales will equal
b1 times $ 1000 multiplied by the number of sales people working.
D.
It means that, on average, an additional increase of b1
times 1000 sales people working is associated with each additional dollar in sales.
c) Find the intercept,
b0=____
(Round to three decimal places as needed.)
d) What does this b0 value mean, in this context? Does this value of b0 make sense?
A.
It means that, on average, an additional increase of b0
times $ 1000 in sales is associated with each additional sales person working. It does not make sense, because the value of b0 is much larger than b1.
B.
It means that, on average, the expected sales is b0
times $ 1000 with 0 sales people working. It does not make sense, because it is unlikely that any sales would be made with zero sales people working.\
C.
It would mean that, on average, the minimum amount of sales made from 2 sales people working is b0 times $ 1000. It makes sense, because b0 is greater than zero.
D.
It means that, on average, the total sales will equal b0
times $ 1000 multiplied by the number of sales people working. It makes sense, because b0 is greater than zero.
f) If 17 people are working, what sales (in dollars) do you predict?
The predicted sales are=____$
(Round to the nearest ten dollars as needed.)
g) If sales are actually $24,000, what is the value of the residual?
residual=_______ dollar/s
(Round to the nearest ten dollars as needed.)
h) Has the original estimate from part f overestimated or underestimated the sales?
A)underestimated
B)overestimated
C)neither overestimated nor underestimated

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