Let’s examine the history of LSUS undergraduate enrollment vs. its tuition and fees. Go to this link (http://www.lsus.edu/officesandservices/institutionaleffectivenessandplanning/factbook) and look at the PDF “FACT BOOK 2015.” Collect two types of quantity data: the Fall Headcount for undergrads on pg. 6 (9 of the PDF), and the Total (summer, spring, and fall) student credit hour production on pg. 11 (8 of the PDF). Headcount data goes from 19842015, but credit hour data only goes from 19862015.
Next, go here to get tuition data: http://www.lsus.edu/officesandservices/institutionaleffectivenessandplanning/lsusdataprofile, and look at the PDF “LSUS Data Profiles 20112012.” The price (undergraduate fall tuition and fees) data is on pg. 106. You will only need from 1984 through 2011; for the remaining years, use 2012 = $2,472, 2013 = $2,803, 2014 = $3,084, and 2015 = $3,355.
Calculate annual elasticities for both types of quantity variables (i.e., you will have an elasticity of price vs. headcount, and one of price vs. credit hour. You will get an error message in your calculations a few times when the tuition doesn’t change, since the elasticity calculation will be trying to divide by zero. Just delete those in your Excel table. The first headcount elasticity will be calculated based on the 1984 and 1985 values of tuition and headcount and should be about 0.043; the first credit hour elasticity will be based on the 1987 and 1988 values and should be about 0.394). Calculate the average elasticity for headcount (from 19852015), and the average elasticity for credit hour (from 19882015).
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The headcount elasticity between the years 20102011 is approximately equal to
Select one:
a. 0.216
b. 0.394
c. 0.357
d. 4,134
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Question 2
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The average (over all years) headcount elasticity is approximately _______. Demand in terms of headcount would be considered ________.
Select one:
a. 2,775; elastic.
b. 0.176; inelastic.
c. 5.68; elastic.
d. 1.70; elastic.
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Question 3
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The average (over all years) credit hour elasticity is approximately _______.
Select one:
a. 0.2245; this better demonstrates the law of demand since tuition is on a per12credithour basis, so credit hour is a more appropriate quantity variable to use than headcount.
b. 4.45; this is unexpected since credit hour demand should be inelastic.
c. 0.414; this is unexpected since the relationship between tuition and credit hours should be negative according to the law of demand.
d. 0.394; this is unexpected since the value is too small. Demand should be considered elastic and thus the value should be greater than 1.0.
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Question 4
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Many administrators argue that, to increase revenue to LSUS to cover budget shortfalls, tuition should be raised. The credit hour elasticity estimate suggests that
Select one:
a. tuition should only be decreased, since the elasticity value is negative. Raising tuition will only decrease the amount of revenue LSUS enjoys.
b. increasing fees may reduce credit hours, but not by much since credit hour demand is inelastic (in the data analyzed above). Raising fees hypothetically would increase LSUS revenue.
c. raising tuition will increase credit hours, since the elasticity is unexpectedly negative.
d. raising fees would be detrimental to LSUS’ budget, since the law of demand says that fewer credit hours will be pursued as a result. Fewer credit hours would mean less revenue for LSUS.
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Use the following data to answer the questions below.
P 
Q 
$130 
78 
$110 
155 
$90 
246 
$70 
318 
$50 
397 
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Using OLS, the estimated inverse demand function (P = f(Q)) is
Select one:
a. Q = 149.56 – 0.25P
b. P = 599.65 – 4.01Q
c. Q = 599.65 – 4.01P
d. P = 149.56 – 0.25Q
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Question 6
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Using algebra to transform the indirect demand function, the direct demand function (Q = f(P)) is
Select one:
a. Q = 118.67 – 52.18P
b. Q = 1.26 + 0.0048P
c. P = 599.65 – 4.01Q
d. Q = 599.65 – 4.01P
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Question 7
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Using calculus to determine dQ/dP, construct a column which calculates the pointprice elasticity for each (P,Q) combination. What is the point price elasticity of demand when P=$90?
Select one:
a. 6.682
b. 0.883
c. 1.467
d. 0.505
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Question 8
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What is the point price elasticity of demand when P=$83?
Select one:
a. 0.018
b. 1.247
c. 1.351
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Question 9
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To maximize total revenue, what would you recommend if the company was currently charging P=$83? If it was charging P=$70?
Select one:
a. Price should be raised above both $70 and $83.
b. Raise the price if it is currently $83; lower the price if it is currently $70.
c. Lower the price if it is currently $83; raise the price if it is currently $70.
d. Price should be lower than both $83 and $70.
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Use your algebraicallyderived direct demand function to determine an equation for TR and MR as functions of Q. What is total revenue when P=$83 and when P = $70?
Select one:
a. At P = $83, TR = $22,150; at P = $70, TR = $22,338.
b. At P = $83, TR = $45,676; at P = $70, TR = $50,122.
c. At P = $83, TR = $8,459; at P = $70, TR = $3,442.
d. At P = $83, TR = $12,458; at P = $70, TR = $35,790.
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What is the totalrevenue maximizing price and quantity, and how much revenue is earned there?
Select one:
a. P* = $90, Q* = 246, TR* = $21,698
b. P* = $74.78, Q* = 299.82, TR* = $22,421
c. P* = $70, Q* = 318, TR* = $22,338
d. P* = $83, Q* = 266.87, TR* = $22,150
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Illustration 7.3 (p. 2623) describes timeseries forecasting of new home sales, but you can see that the data is old. Visit the website indicated, click on the Historical Data tab, and download the first table “Houses Sold” (Excel file is sold_cust.xls). Look at the monthly data on the “Reg Sold” tab.
Only keep the dates beginning in January 2008, so delete the earlier observations. Keep only the US data, both the seasonally unadjusted monthly (column B) and the seasonally adjusted annual (column G). Make a new column of seasonally adjusted monthly by dividing the annual data by 12. Make a column called “t” similar to the book’s column 4 on page 263 (t will go from 1 to 105 through Sept. 2016); make a t2 column too (since, if you look at the data, you can see sales dropping until about mid2011 then rising again; hence the quadratic). Also make a column “D” that is a dummy variable equal to one during the spring and summer months, similar to the book’s column 5.
Determine the correlation between the unadjusted and the adjusted monthly data (=CORREL(unadjust., adjust.) in Excel), and produce scatterplots (with connectors) of both.
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Do you think making a seasonal adjustment will be useful, given what you observe at this point?
Select one:
a. No since, even though the unadjusted is more volatile than the adjusted, it is expected to be and thus making the adjustment will not improve the analysis.
b. Yes, since the seasonally unadjusted data traces a smoother path (graphically speaking) than the seasonally adjusted data.
c. No, since there is no discernible difference between the two data series, as far as is evident in the graph.
d. Yes since, even though they follow the same general trend, the seasonally unadjusted data is predictably more volatile than the seasonally adjusted data.
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Run four regressions:
In interpreting your pvalues, remember that, say, 1.0E08 is 1.0 * 10^8, which is 0.00000001
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In comparing the regression results between model 1 and 2 (the unadjusted sales), it is notable that including the extra variable D in model 2
Select one:
a. increases the R^{2} as expected but reduces the adjusted R^{2}, suggesting that D does not contribute to the explanatory power of the model.
b. makes the t and t^{2} variables statistically insignificant in model 2, whereas they were significant in model 1.
c. dramatically improves the explanatory power of the model.
d. increases the R^{2}, but it is insignificant and has an unexpected sign.
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Question 14
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In comparing the regression results between models 2 and 3, it is notable that
Select one:
a. including the D variable in model 2 results in a much larger adjusted R^{2}, suggesting that the inclusion of the dummy variable is necessary to boost predictive power.
b. dropping the D variable in model 3 pulls the R^{2} down, which is unexpected since D in model 2 is statistically insignificant.
c. the D variable in model 2 does a decent job of capturing the seasonal effect, since the results between the two models are not hugely different and D has the expected sign and is statistically significant.
d. the coefficient estimates for t and t^{2} change dramatically, even though the models are very comparable (unadjusted with a seasonal dummy is pretty close to seasonally adjusted).
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Question 15
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The regression results for model 4 are notable because
Select one:
a. adding the redundant D variable to the seasonally adjusted data causes the coefficient estimates for t and t^{2}to be dramatically different than they were in models 2 and 3.
b. adding a redundant seasonal dummy to already seasonallyadjusted data results in the D variable being insignificant, as expected, and the model’s explanatory power is essentially the same as models 2 and 3.
c. making the seasonal adjustment in the dependent variable, in addition to adding the D dummy, yields the best results in terms of significant coefficients, explanatory power, and expected signs.
d. the adjusted R^{2} is higher than in the comparable model 3 (without the D).
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Conlan Enterprises has the following demand function:
Q = a + bP + cM + dP_{R}
where Q is the quantity demanded of the product Conlan Enterprises sells, P is the price of that product, M is income, and P_{R} is the price of a related product. The regression results are:
Dependent Variable: Q 
R^{2} 
Fratio 
pvalue on F 

Observations: 32 
0.7984 
36.14 
0.0001 

Variable 
Parameter Estimate 
Standard Error 
Tratio 
Pvalue 
Intercept 
846.30 
76.70 
11.03 
0.0001 
P 
8.60 
2.60 
3.31 
0.0026 
M 
0.0184 
0.0048 
3.83 
0.0007 
P_{R} 
4.3075 
1.230 
3.50 
0.0016 
Question 16
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Do you think these regression results will generate good sales estimates for Conlan?
Select one:
a. Yes; the parameter estimates have expected signs, the individual coefficients are statistically significant at the 1% level, and the R^{2} is high.
b. Yes, except that the R^{2} is too low to be convincing. The rest of the results (pvalues, expected signs) are satisfactory.
c. No; though the R^{2} is good and the variables have the expected signs, the estimated coefficients are not statistically significant.
d. No; the estimated coefficient for P should be positive, not negative.
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Now assume that the income is $10,000, the price of the related good is $40, and Conlan chooses to set the price of its product at $30.
Question 17
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What is the estimated number of units sold given the data above?
Answer:
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Question 18
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What are the values for the ownprice (E), income (E_{M}), and crossprice (E_{XR}) elasticities?
Select one:
a. E =2.60, E_{M} = 0.0048, E_{XR} = 1.230
b. E = 0.43, E_{M} = 0.307, E_{XR} = 0.287
c. E =3.31, E_{M} = 3.83, E_{XR} = 3.50
d. E = 8.6, E_{M} = 0.0184, E_{XR} = 4.3075
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Question 19
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If P increases by 5%, what would happen (in percentage terms) to quantity demanded?
Select one:
a. Q changes by 5% * 0.43 = 2.15%.
b. Q decreases by 0.43%.
c. Q decreases by 5%.
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Question 20
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If M increases by 8%, what would happen (in percentage terms) to quantity demanded?
Select one:
a. Q falls by 0.307%.
b. Q decreases by 0.48%.
c. Q increases by 1.84%.
d. Q increases by 8% * 0.307 = 2.45%.
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Question 21
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If P_{R} decreases by 4%, what would happen (in percentage terms) to quantity demanded?
Select one:
a. Q rises by 1.15%.
b. Q increases by 1.230%.
c. Q increases by 4.3075%.
d. Q falls by 4% * 0.287 = 1.15%.
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