Solow Model Simulations Inputs: Data YO = $278.29 Billion KO = LO = A0 = $19.04 millior. $9.76 million 1.00097 Inputs: Parameter Capital share in production function 0.4 Saving/investment rate 0.2 Depreciation Rate 0.07 TFP growth rate 0.012 Labor growth rate 0.46 Simulation Date TFP Capital Labor GDP S=1 Depreciation Y Growth % Y/L (Y/L) Growth 2019 1905 2021 2022 2023 2024 2025 2026 2027 2028 0000

Solow Model Simulations Inputs: Data YO = $278.29 Billion KO = LO = A0 = $19.04 millior. $9.76 million 1.00097 Inputs: Parameter Capital share in production function 0.4 Saving/investment rate 0.2 Depreciation Rate 0.07 TFP growth rate 0.012 Labor growth rate 0.46 Simulation Date TFP Capital Labor GDP S=1 Depreciation Y Growth % Y/L (Y/L) Growth 2019 1905 2021 2022 2023 2024 2025 2026 2027 2028 0000

Essentials of Economics (MindTap Course List)

8th Edition

ISBN:9781337091992

Author:N. Gregory Mankiw

Publisher:N. Gregory Mankiw

Chapter17: Production And Growth

Section: Chapter Questions

Problem 1CQQ

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e ncia.wwnorton.com b. Per capita real GDP doubled in South Korea again in only seven years, reaching $1600.00 by 1988.00. What was the average annual economic growth rate between 1981 and 1988.00? (NOTE: Round this to two places past the decimal point.) % 4th attempt 3rd attempt Okay Elizabeth 4 8 Q W E Y U P @ 23 & return A F G H J K % ! V N M .?123 .?123
The following table shows the monthly total expenditure in 2010 for an economy expressed in thousands of Canadian dollars (CAD). Month Value Jan 358.6 Feb 373 Mar 387.9 Apr May 403.5 419.7 Jun 436.5 Jul Aug Sep 454 472.3 491.3 Oct 511.1 Nov 531.6 Dec 553.1 e. What is the annualized growth rate in percentage between January and February 2010 using the exact formula? Round your answer to the nearest second decimal. f. What is the annualized growth rate in percentage between November and December 2010 using the approximation formula? Round your answer to the nearest second decimal. g. What is the value of the index base 100 = April 2010 in November 2010? Round your answer to the nearest second decimal.
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Suppose a Solow economy is initially at its steady state k∗, and suddenly is hit by a decrease in the depreciation rate δ, from δ to δ1. This change does not alter any of the other exogenous parameters in the model Depict this situation in a graph What happens to steady state level of capital per capita in this situation? What happens to the level of capital per capita over time? Depict this in a graph and explain intuitively.
Q5 Suppose in a Solow model, we have the following parameter values: n = 0, s = 0.5, a = 0.3. There is no growth in the total factor productivity so that A, = A = 1. Moreover, we know that at time 0, the economy is at a steady state so that k = k, =1. Now imagine that a foreign power invaded this %3D country. 1% of the population was killed and another 14% of the population fleeded the country to avoid violence. Moreover, 15% of capital stocks were destroyed. All of this happens in period t=1. After that, the war ended and there was no more destruction of capital or loss of population (but the refugee permanently settled outside of the country and will never return0. What is the growth rate of per-capita output in period t =4?
Let the production function be Q = K0.®L0.2 Solow's assumptions are K = sQ – 6K The symbols s represents a (constant) marginal propensity to save, n, a (constant) rate of growth of labor and 8 constant depreciation rate. (a) Derive the fundamental equation of Solow growth model for given production function. (b) Sketch graph of with k on the vertical axis and k on the horizontal take n = 0.01, s = 0.3, 8 = 0.1.
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Assume that a production function is given by Y AK/³L2/³. IfĀ = 2 and [ = 1, = and if the steady-state capital stock is 8.0, the steady-state level of output is about: Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. a с d e 8.0. 4.0. 45.4. 2.0. 22.6.
3. Y₁ = 3k+0.5 St = 0.3Yt d = 0.1 n = 0.05 What are the steady-state values of the capital-labor ratio k, output per worker y, and consumption per worker?
Assume that a country's per-worker production is y = k1/2, where y is output per worker and kis capital per worker. Assume also that 10 percent of capital depreciates per year (= 0.10) 2 andthere is no population growth or technological change.a. If the saving rate (s) is 0.4, what are capital per worker, production per worker, andconsumption per worker in the steady state?b. Solve for steady-state capital per worker, production per worker, and consumption perworker with s = 0.6.c. Solve for steady-state capital per worker, production per worker, and consumption perworker with s = 0.8.d. Is it possible to save too much? Why?