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ECO-5007B: Show that this production function exhibits constant returns to scale: Intermediate Macroeconomics Assignment, UEA, UK
University | University of East Anglia (UEA) |
Subject | ECO-5007B: Intermediate Macroeconomics Assignment |
Question 3 [20 marks]
An economy can be described by the production function,
π = πΉ(πΎ, πΏ) = πΎ πΌπΏ 1−πΌ
(a) Show that this production function exhibits constant returns to scale?
(b) What is the per-worker production function?
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(c) Assuming a version of the Solow growth model with population growth but no technological progress, find expressions for the steady-state capital-output ratio, capital stock per worker, output per worker, and consumption per worker, as a function of the saving rate (π ), the depreciation rate (πΏ), and the population growth rate (π). (You may assume the condition that capital per worker evolves according to βπ = π π(π) − (π + πΏ)π.)
Now consider a specific economy described by the production function,
π = πΉ(πΎ, πΏ) = πΎ 0.6πΏ 0.4
The economy has no technological progress and has a depreciation rate of 5% per year. The economy starts in a steady state with growth in output (π) of 5% per year. Further, the economy exhibits a capital-output ratio of 2 in this steady state.
(d) What is the saving rate for this economy? [4 marks]
(e) Suppose that the saving rate changes such that the economy transitions to the Golden-Rule steady state. What is the capital-output ratio at the Golden-Rule steady state? What is the new saving rate? [6 marks]
(f) Draw a diagram with time, π‘, on the horizontal axis, and consumption on the vertical axis to show how consumption per worker increases and/or decreases as the economy transitions from the starting steady state to the Golden-Rule steady state. Was this economy initially in a dynamically efficient or dynamically inefficient steady state? Explain your answer.|
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