MAE304 Labour and Health Economics Trimester 2, 2018 Written Assignment Due date for submission is Monday, 17 September 2018 by 11:59pm Australian Eastern Time. To be submitted only online via...

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MAE304 Labour and Health Economics Trimester 2, 2018 Written Assignment Due date for submission is Monday, 17 September 2018 by 11:59pm Australian Eastern Time. To be submitted only online via CloudDeakin. (Full marks=200 points=20% of your total unit marks) Section 1. True/False/Uncertain Questions (5 Questions, 90 points) Q1. The finding of a negative relationship between an individual’s daily hours worked and daily wage violates the predictions of the standard labour supply model. (18 points) Q2. A same amount of decrease in the market wage rate will cause a larger increase in the amount of labour demanded in the short run than in the long run. (18 points) Q3. The distinction between policy implications of human capital and signalling models arises because while schooling model assumes a positive correlation between years of schooling and earnings it is not the case for the signalling model. (18 points) Q4. Price does not influence healthcare utilisation decisions. (18 points) Q5. Lifestyle is a very important determinant of health, but it does not necessarily mean that public health campaigns aiming at improving individuals’ lifestyle are effective in improving health. (18 points) Section 2. Numerical Problems (2 Problems, 60 points): Q6. Assume an individual has a utility function of this form U(C, L) = 6 + CxL This utility function implies that the individual’s marginal utility of leisure is C and her marginal utility of consumption is L. The individual has an endowment of V in non-labor income and T = 16 hours to either work (h) or use for leisure (L). a) How much utility does the individual receive if she consumes C = 4 and works h = 6 hours? (5 points) b) Write down and graphically indicate the budget constraint of the individual. (10 points) c) Assume the price of each unit of consumption good p = 2 and the wage rate for each hour of work w = 1, and V = 0. What is the optimal amount of consumption and leisure? (10 points) d) Assume a cash grant welfare program is instituted which pays M = 6 dollars for individuals who do not work. Compute the new optimal labour supply for this individual under the welfare program. Assume that prior to the welfare program, p = 2, w = 1, and V = 0 (as in part c). Does the individual accept the welfare program and not work? Show why or why not. (5 points) Q7. Assuming no health insurance is available, the annual demand for general practice (GP) services by the retiree population is summarized by the demand function: . a) Graph the demand curve. What is the quantity demanded for medical services from this retiree group if P=$40 (doctor’s fee per visit=$40)? (5 points) b) Suppose the government introduces a social insurance scheme, called Medicare. Under such a scheme, the government offers to pay 100% of the doctor fee if the fee does not exceed $40 and $40 if the fee exceeds $40. Derive the new demand and add the new demand curve to the existing graph. How does the new demand curve compare with the old demand curve? ow How(10 points) c) Calculate the quantity demanded and the associated cost of the Medicare program to the government under the Medicare scheme described in part (b) when i) P=$40 and ii) P=$50. (15 points) Section 3. Essay Questions (2 Questions, 50 points): Q8. Why do we care about the rate of return to education? Describe in your own words the theoretical models of schooling decisions and their policy implications. Explain also the empirical approaches and the difficulties in estimating the rate of return to education? (25 points) Q9. Discuss the main findings of the hospital efficiency studies. To what extent can the government reduce healthcare costs by attempting to improve inefficient hospitals? Discuss also the main findings of cost studies. Can the government reduce healthcare costs by encouraging existing hospitals to merge? (25 points) 1
Answered Same DaySep 13, 2020MAE304Deakin University

Answer To: MAE304 Labour and Health Economics Trimester 2, 2018 Written Assignment Due date for submission is...

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MAE304 Labour and Health Economics
Trimester 2, 2018 Written Assignment
Due date for submission is Monday, 17 September 2018 by 11:59pm
Australian Eastern Time.
To be submitted only online via CloudDeakin.
(Full marks=200 points=20% of your total unit marks)
Section 1. True/False/Uncertain Questions (5 Questions, 90 points)
Q1. The finding of a negative relationship between an individual’s daily hours worked and daily wag
e violates the predictions of the standard labour supply model. (18 points)
False
The standard labour supply model suggests a negative relationship between hours worked and wage rate
Q2. A same amount of decrease in the market wage rate will cause a larger increase in the amount of labour demanded in the short run than in the long run. (18 points)
False
The long-run labor demand curve is relatively flatter than short run demand curve because the firms cannot adjust the capital used in the short run.
Q3. The distinction between policy implications of human capital and signalling models arises because while schooling model assumes a positive correlation between years of schooling and earnings it is not the case for the signalling model. (18 points)
False
Both human capital and signalling model explains the observed positive relation between schooling and wages. In case of human capital theory, this is assumed to reflect a causal relationship, but signalling model views the productive capacity of a person as an intrinsic quality and reflected by schooling choices to signal this unobserved ability.

Q4. Price does not influence healthcare utilisation decisions. (18 points)
False:
Price significantly influence healthcare utilisation decisions. Price is a critical factor that is likely to have a greater impact on utilization of health care service.
Q5. Lifestyle is a very important determinant of health, but it does not necessarily mean that public health campaigns aiming at improving individuals’ lifestyle are effective in improving health. (18 points)
False:
One of the primary aim of the public health campaign is to illustrate how the unhealthy dietary patterns and poor lifestyle management contribute to increase the health risk factors.
Section 2. Numerical Problems (2 Problems, 60 points):
Q6. Assume an individual has a utility function of this form
            U(C, L) = 6 + CxL
    
This utility function implies that the individual’s marginal utility of leisure is C and her marginal utility of consumption is L. The individual has an endowment of V in non-labor income and T = 16 hours to either work (h) or use for leisure (L).
a) How much utility does the individual receive if she consumes C = 4 and works h = 6 hours?
(5 points)
Total time available per week = T= h+ L
So L = (T-h)
U (C,L) = 6+ C* ( T-h)
Plugging the values of C, T and h we get
U (C, L) = 6+ 4*(16-6)
= 6+ 4* 10
=6+40
U=46
b) Write down and graphically indicate the budget constraint of the individual.
(10 points)
The budget constraint can be written as
C= wh + V
W= wage rate and h= hours worked V= non-labour income
The equation can be written in the form as
C = w(T - L) + V
C= wT-wL+V
C= (wT+v)-wL
The slope of the budget constraint is -w
Consumption ($)
Budget line slope -w
v
T
0
Hours of leisure
c) Assume the price of each unit of consumption good p = 2 and the wage rate for each hour of work w = 1, and V = 0. What is the optimal amount of consumption and leisure?
(10 points)
Optimal consumption occurs at the point where the budget constraint is tangent to the indifference curve.
At this point the slope of the consumption utility function is equal to the slope of the budget constraint.
U(C, L) = 6 + CxL
MUC= l
MUL= C
So we have
-MUC/MUL= -w
MUC/MUL= w
L/c= w
L=cw
L= w(T-L) w
L= 1*( 16-L)*1
L= 16-L
2L=16
Leisure=L= 8
Price of consumption per unit = 2
2C = w(T - L) + V
2C= 1*(16-L)
2C=16-L
2C= 1*(16-8) +0
2C= 8
C=4
d) Assume a cash grant welfare program is instituted which pays M = 6 dollars for individuals who do not work. Compute the new optimal labour supply for this individual under the welfare program. Assume that prior to the welfare program, p = 2, w = 1, and V = 0 (as in part c). Does the individual accept the welfare program and not work? Show why or why not.
(5 points)
If welfare...
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