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You are told by someone that they believe the soft drink demand schedule is incorrectly specified. A key variable that is missing is whether the

You are told by someone that they believe the soft drink demand schedule is incorrectly specified. A key variable that is missing is whether the state is on a coastline. Everyone knows that States on the coast will have higher soft drink demand because beach goers absolutely love to take soft drinks to the beach." You will assess this statement by including a dummy variable for a state with an ocean (or Great Lakes Lake) front.

The dataset below can be used in Excel and is required to answer the questions below.

State Cans Price Income Temp
Alabama 200 2.19 13 66
Arizona 150 1.99 17 62
Arkansas 237 1.93 11 63
California 135 2.59 25 56
Colorado 121 2.29 19 52
Connecticut 118 2.49 27 50
Delaware 217 1.99 28 52
Florida 242 2.29 18 72
Georgia 295 1.89 14 64
Idaho 85 2.39 16 46
Illinois 114 2.35 24 52
Indiana 184 2.19 20 52
Iowa 104 2.21 16 50
Kansas 143 2.17 17 56
Kentucky 230 2.05 13 56
Louisiana 269 1.97 15 69
Maine 111 2.19 16 41
Maryland 217 2.11 21 54
Massachusetts 114 2.29 22 47
Michigan 108 2.25 21 47
Minnesota 108 2.31 18 41
Mississippi 248 1.98 10 65
Missouri 203 1.94 19 57
Montana 77 2.31 19 44
Nebraska 97 2.28 16 49
Nevada 166 2.19 24 48
New Hampshire 177 2.27 18 35
New Jersey 143 2.31 24 54
New Mexico 157 2.17 15 56
New York 111 2.43 25 48
North Carolina 330 1.89 13 59
North Dakota 63 2.33 14 39
Ohio 165 2.21 22 51
Oklahoma 184 2.19 16 82
Oregon 68 2.25 19 51
Pennsylvania 121 2.31 20 50
Rhode Island 138 2.23 20 50
South Carolina 237 1.93 12 65
South Dakota 95 2.34 13 45
Tennessee 236 2.19 13 60
Texas 222 2.08 17 69
Utah 100 2.37 16 50
Vermont 64 2.36 16 44
Virginia 270 2.04 16 58
Washington 77 2.19 20 49
West Virginia 144 2.11 15 55
Wisconsin 97 2.38 19 46
Wyoming 102 2.31 19 46

The states designated (by someone) as Ocean (and GreatLakes) states are

Population by state is:

State Population
Alabama 4,903,185
Arizona 7,278,717
Arkansas 3,017,825
California 39,512,223
Colorado 5,758,736
Connecticut 3,565,287
Delaware 973,764
Florida 21,477,737
Georgia 10,617,423
Idaho 1,787,065
Illinois 12,671,821
Indiana 6,732,219
Iowa 3,155,070
Kansas 2,913,314
Kentucky 4,467,673
Louisiana 4,648,794
Maine 1,344,212
Maryland 6,045,680
Massachusetts 6,949,503
Michigan 9,986,857
Minnesota 5,639,632
Mississippi 2,976,149
Missouri 6,137,428
Montana 1,068,778
Nebraska 1,934,408
Nevada 3,080,156
New Hampshire 1,359,711
New Jersey 8,882,190
New Mexico 2,096,829
New York 19,453,561
North Carolina 10,488,084
North Dakota 762,062
Ohio 11,689,100
Oklahoma 3,956,971
Oregon 4,217,737
Pennsylvania 12,801,989
Rhode Island 1,059,361
South Carolina 5,148,714
South Dakota 884,659
Tennessee 6,833,174
Texas 28,995,881
Utah 3,205,958
Vermont 623,989
Virginia 8,535,519
Washington 7,614,893
West Virginia 1,792,147
Wisconsin 5,822,434
Wyoming 578,759

The demand specifications below are guides to answer the questions below.

DEMAND SPECIFICATION

(1) Cans = +1*Price +2*Income +3*Temp +4*Ocean.

Use Excel Data Analysis Regression to estimate the demand function.

DEMAND SPECIFICATION (#2b)

Use the same Soft Drink Demand data as in question #1 to estimate a multiplicative specification of the demand function with the Ocean dummy variable included. Consider the following multiplicative soft drink demand specification:

(2a) Cans = *Price1*Income2*Temp3*e4*Ocean.

Use Excel Data Analysis to estimate the demand function.Transform the data into natural log variables. The log-linear equation to estimate is:

(2b) lnCans = ln + 1*lnPrice + 2*lnIncome + 3*lnTemp + 4*Ocean.

The math notation "ln" refers to natural log.

DEMAND SPECIFICATION (#3)

Suppose someone has made the statement "We know that the Soft drink Demand Function is not correctly specified. Everyone knows a demand function should include the potential number of customers in the relevant market. Thus, we should include state populations in the demand specification".Population by state is provided below.

DEMAND SPECIFICATION (#4b)

Consider the following multiplicative soft drink demand specification:

(4a) Cans = *Price1*Income2*Temp3*Population4.

Use Excel Data Analysis to estimate this multiplicative demand function.Transform the data into natural log variables to estimate the multiplicative equation. The log-linear equation to estimate is:

(4b) lnCans = ln +1*lnPrice +2*lnIncome +3*lnTemp +4*lnPopulation.

DEMAND SPECIFICATION (#5)

Consider the following linear soft drink demand specification:

(5) Cans = +1*Price +2*Income +3*Temp +4*Population +5*Ocean.

Use Excel Data Analysis to estimate this linear demand function which includes both Population and Ocean.

DEMAND SPECIFICATION (#6b)

Consider the following multiplicative soft drink demand specification:

(6a) Cans = *Price1*Income2*Temp3*Population4*e5*Ocean.

Use Excel Data Analysis to estimate the multiplicative demand function. Transform the data into natural log variables to estimate the multiplicative equation. The log-linear equation to estimate is:

(6b) lnCans = ln +1*lnPrice +2*lnIncome +3*lnTemp +4*lnPopulation +5*Ocean.

QUESTION 1

Refer to the Excel Regression output for Equation (1) Cans = + 1*Price + 2*Income + 3*Temp + 4*Ocean. What is the estimated coefficient for Price?

A.

-124.91.

B.

-186.53.

C.

-233.88.

D.

-344.25.

QUESTION 2

Refer to the Regression output for Equation (1). At what level is the coefficient for Price statistically significant?

A.

.01 level.

B.

.05 level.

C.

.10 level.

D.

Not statistically significant at any of the above levels.

QUESTION 3

Refer to the output for Equation (2b) lnCans = ln + 1*lnPrice + 2*lnIncome + 3*lnTemp + 4*Ocean. What is the estimated price elasticity of demand?

A.

-.4.68.

B.

-3.13.

C.

-2.76.

D.

-2.15.

E.

-1.13.

QUESTION 4

Refer to the output for Equation (3) Cans = + 1*Price + 2*Income + 3*Temp + 4*Population.What is the estimated coefficient for Price?

A.

-.278.07.

B.

-223.15.

C.

-194.34.

D.

-182.65.

E.

-118.28.

QUESTION 5

Refer to the output for Equation (3) Cans = + 1*Price + 2*Income + 3*Temp + 4*Population. At what level is the coefficient for Population statistically significant?

A.

.01 level.

B.

.05 level.

C.

.10 level.

D.

Not statistically significant at any of the above levels.

QUESTION 6

Refer to the output for Equation (4b) lnCans = ln + 1*lnPrice + 2*lnIncome + 3*lnTemp + 4*lnPopulation. At what level is the coefficient for Population statistically significant? Write your answer in 1a above.

A.

.01 level.

B.

.05 level.

C.

.10 level.

D.

Not statistically significant at any of the above levels.

QUESTION 7

Refer to the output for Equation (4b) lnCans = ln + 1*lnPrice + 2*lnIncome + 3*lnTemp + 4*lnPopulation. If there is a 1% increase in Price, by what percentage will Cans decrease?

A.

3.32.

B.

.2.98.

C.

.2.13.

D.

1.46.

QUESTION 8

Refer to the output for Equation (5) Cans = + 1*Price + 2*Income + 3*Temp + 4*Population + 5*Ocean. What can we conclude?

A.

Both Population and Ocean are statistically significant at better than the .05 level.

B.

Population is statistically significant at better than the .10 level but Ocean is not statistically significant at the .10 level.

C.

Ocean is statistically significant at better than the .05 level but Population is not statistically significant at the .10 level.

D.

Population is statistically significant at better than the .01 level but Ocean is not statistically significant at the .10 level.

QUESTION 9

Refer to the output for Equation (6b) lnCans = ln + 1*lnPrice + 2*lnIncome + 3*lnTemp + 4*lnPopulation + 5*Ocean. What can we conclude?

A.

Both Population and Ocean are statistically significant at better than the .05 level.

B.

Population is statistically significant at better than the .10 level but Ocean is not statistically significant at the .10 level.

C.

Ocean is statistically significant at better than the .01 level but Population is not statistically significant at the .10 level.

D.

Population is statistically significant at better than the .01 level but Ocean is not statistically significant at the .10 level.

E.

NeitherPopulation nor Ocean is statistically significant at better than the .10.

I only need help with question 9 please

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