30. Consider a Solow Model where y = (Y/L) and k = (K/L) and y = k.5. L stands for the number of people and labor hours. The marginal propensity to save is .6. The depreciation rate is .25 (25%) and the population growth rate is .05 (5%). There is no technical change, growth in the efficiency of labor = 0%. Answer the following series of questions (a-m): a. What is the equation for break-even investment in this model? b. Calculate the steady state values of y, k, c (consumption per person), i (investment per person), and savings per person in the case where y = k5, depreciation rate is .25, population growth rate is .05, and marginal propensity to save is .6 1. y 2. k 3. c 4.1 5. total savings c. Sketch a graph of the steady state that you calculated in "2c" on the previous page, including the numerical values of y, k, and i. d. In this problem, what is the algebraic equation for the marginal product of capital, expressed as a function of k only? e. What are the values of the following variables when this economy is behaving according to the golden rule? 1. y 2. k 3. s (savings rate). 4. C 5.1

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30. Consider a Solow Model where y = (Y/L) and k =
(K/L) and y = k.5. L stands for the number of people
and labor hours. The marginal propensity to save is
.6. The depreciation rate is .25 (25%) and the
population growth rate is .05 (5%). There is no
technical change, growth in the efficiency of labor
0%.
Answer the following series of questions (a-m):
a. What is the equation for break-even investment in
this model?
b. Calculate the steady state values of y, k, c
(consumption per person), i (investment per
person), and savings per person in the case where y
= k³, depreciation rate is .25, population growth
rate is .05, and marginal propensity to save is .6
1. y
2. k
3.c
4. i
5. total savings
c. Sketch a graph of the steady state that you
calculated in "2c" on the previous page, including
the numerical values of y, k, and i.
d. In this problem, what is the algebraic equation for
the marginal product of capital, expressed as a
function of k only?
e. What are the values of the following variables
when this economy is behaving according to the
golden rule?
1. y
2. k
3. s (savings rate).
4. C
5.1
Transcribed Image Text:30. Consider a Solow Model where y = (Y/L) and k = (K/L) and y = k.5. L stands for the number of people and labor hours. The marginal propensity to save is .6. The depreciation rate is .25 (25%) and the population growth rate is .05 (5%). There is no technical change, growth in the efficiency of labor 0%. Answer the following series of questions (a-m): a. What is the equation for break-even investment in this model? b. Calculate the steady state values of y, k, c (consumption per person), i (investment per person), and savings per person in the case where y = k³, depreciation rate is .25, population growth rate is .05, and marginal propensity to save is .6 1. y 2. k 3.c 4. i 5. total savings c. Sketch a graph of the steady state that you calculated in "2c" on the previous page, including the numerical values of y, k, and i. d. In this problem, what is the algebraic equation for the marginal product of capital, expressed as a function of k only? e. What are the values of the following variables when this economy is behaving according to the golden rule? 1. y 2. k 3. s (savings rate). 4. C 5.1
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