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1. The time series component(s) that reflectsvariations of low frequency in a time seriesis called the a seasonal component. b trend component. c cyclical component.

1. The time series component(s) that reflectsvariations of low frequency in a time seriesis called the

a

seasonal component.

b

trend component.

c

cyclical component.

d

all of these.

2. Suppose that observe that everytime around the holidays, sales at retail stores go up in a time series. This would be an example of a...

a

seasonal component.

b

trend component.

c

cyclical component.

d

all of these.

3. A sample of 11 individuals shows the following monthly incomes.

Individual

Income ($)

1

1,500

2

2,000

3

2,500

4

4,000

5

4,000

6

2,500

7

2,000

8

4,000

9

3,500

10

3,000

11

43,000

Which of the following is the least representative measure of the "central value" for this data set?

a

Mean

b

Median

c

Mode

d

Range

4. Below we have the monthly incomes of 11 individuals.

Individual

Income ($)

1

4,500

2

2,000

3

2,500

4

1,000

5

1,000

6

2,500

7

2,000

8

5,000

9

3,500

10

3,000

11

13,000

Depending on whether or not this data represents the population, or asampleof the population, then

a

The sum of squared errors may differ in both cases and, the population standard deviation will be smaller than the sample standard deviation.

b

Although the sum of squared errors are the same in both cases, the population standard deviation will be smaller than the sample standard deviation.

c

The sum of squared errors are the same in both cases, as well as the the population and sample standard deviations.

d

Although the sum of squared errors are the same in both cases, the population standard deviation will be larger than sample standard deviation.

e

Interestingly, it turns out that the population mean and standard deviations are actually the same as our estimates of them.

5. To find out whether violent crime rates differ by region, a researcher has regressed the violent crime rate (measured in acts per 100 000 residents) on a constant and regional dummy variables. How would you interpret the regression coefficient for the "West" dummy?

Multiple Regression for Violent Crime Rate

Multiple

R-Square

Adjusted

StErr of

Summary

R

R-Square

Estimate

0.4660

0.2172

0.1672

240.273231

Degrees of

Sum of

Mean of

F-Ratio

p-Value

ANOVA Table

Freedom

Squares

Squares

Explained

3

752760.9105

250920.3035

4.3464

0.0088

Unexplained

47

2713367.599

57731.22552

Coefficient

Standard

t-Value

p-Value

Confidence Interval 95%

Regression Table

Error

Lower

Upper

Constant

423.3076923

66.63980418

6.3522

< 0.0001

289.2456984

557.3696862

North

-97.86324786

104.1894626

-0.9393

0.3524

-307.4654109

111.7389151

West

-61.14102564

96.18627221

-0.6357

0.5281

-254.6428463

132.360795

South

200.7511312

88.52580383

2.2677

0.0280

22.66018515

378.8420773

a. The violent crime rate in the South is 200.75 acts per 100 000 residents higher than in the East.

b. The violent crime rate in the South is 200.75 acts per 100 000 residents lower than in the North.

c. The violent crime rate in the South is 200.75 acts per 100 000 residents lower than in the rest of the country.

d. The violent crime rate in the South is 200.75 acts per 100 000 residents.

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