Answer : 1) The answer is option a.
In the given diagram at point D the current savings rate f (K/AN) is greater than the golden rule savings rate sf (K/AN). So, based on given diagram the steady state per capita consumption become maximum when the economy reach at point E. Therefore, option a is correct.
2) The answer is option F.
Because here it is not given any imformation that at which point either at D or E the economy exists in steady state situation currently. Hence we can not say what will be the capital per effective worker when the economy reach at new steady state situation. Therefore, option F is correct.
6+A+9N) KAN YJAN FIK/AN) sf(K/AN) C ヅ + KIAN Refer to the figure above. Suppose the...
Refer to the figure above. Suppose the economy is currently in steady state. Furthermore, suppose the current savings rate (the one depicted in the figure) is higher than the golden rule savings rate. Which of the following statements is correct? To maximize steady state consumption per capita, the economy should aim for a steady state where capital per effective worker is less than D To maximize steady state consumption per capita, the economy should aim for a steady state where...
Refer to the figure above. Suppose this economy is currently in steady state. Now, suppose that population growth slows down. That is, population grows at a slower rate than it was growing before. Which of the following statements must be correct? Once the economy reaches a new stead state, capital per effective worker will equal D More information is needed in order to know what capital per effective worker will be once the economy reaches a new steady state. Once...
pls solve parts d, e, f
Suppose Country X's production function is given by F(K, AN) = 206,05(A, N.)05 where K, is the capital and A, N, is the effective worker. The evolution of the capital stock is given by K+1 = 0.74K, +1, where the depreciation rate is 26%. Additionally, the saving rate is 36%, the population growth rate is 4% and the technological growth rate is 10%. (a) Derive and show that in the Solow growth model, the...
An economy produces with the production technology Y = F(K, EL) = K^1/3 (EL)^2/3, where E is a labor-augmenting technology. Population grows at 2% per year and E grows at 3% per year. The depreciation rate is 5% and the saving rate is 40%. The economy is in steady state. a. What is the growth rate of each of the following: K/EL, Y/EL, EL, Y, Y/L, K/Y, C b. At what rate do wages and the capital rental rate grow?...
pls solve parts g,h,i, j
Suppose Country X's production function is given by F(K, A,N) = 206,05(A, N,905 where K, is the capital and A, N, is the effective worker. The evolution of the capital stock is given by K +1 = 0.74K, +1 where the depreciation rate is 26%. Additionally, the saving rate is 36%, the population growth rate is 4% and the technological growth rate is 10% (a) Derive and show that in the Solow growth model, the...
Y/AN F(K/AN) -. “ “ ““ “ “ f(K/AN) KIAN Refer to the figure above. Suppose that you know that this economy is in steady state. Which of the following best describes steady state investment per effective worker for this economy? A-B ●D Question 26 1.4 pts YIAN FK AN) f(K/AN) KIAN Refer to the figure above. Suppose that output per effective worker in the economy is at point C. Suppose nothing else changes in the model exogenously. Which of...
(2) Solow Model Arithmetic: Suppose that the economy has the following production function K >O The population grows at the exogenously given rate n, so that N-(1+n)N (a) Derive the per worker production function, where y- Y/N is output per worker and k = K/N is capital per worker. (b) Derive the aggregate accumulation equation for capital per worker expressed solely as a function of k, ,A, and parameters (s,8, d,n). Recall the law of motion for capital: (e) Show...
Q.2 Consider the Solow growth model. Suppose that F(K,N)=RºS No5 with d=0.1, s=0.2, n=0.01, and z=1 and take a period to be one year. (15 marks) a. Determine capital per worker, income per capita, and consumption per capita in the steady state. Show the theoretical derivation and numerical solution. (7 marks) b. Now suppose that the economy is initially in the steady state that you calculated in part a, and savings increases to s=0.4. Determine capital per worker, income per...
(2) Solow Model Arithmetic: Suppose that the economy has the following production function: K >0 The population grows at the exogenously given rate n, so that N n)N (a) Derive the per worker production function, where y-Y/N is output per worker and k = K/N is capital per worker (b) Derive the aggregate accumulation equation for capital per worker expressed solely as a function of k. k', A, and parameters (s. θ, d, n). Recall the law of motion for...
(2) Solow Model Arithmetic: Suppose that the economy has the following production function: K > 0 n > The population grows at the exogenously given rate n, so that N,-(1 + n) (a) Derive the per worker production function, where y - Y/N is output per worker and k- K/N is capital per worker (b) Derive the aggregate accumulation equation for capital per worker expressed solely as a function of k, k', A. and parameters (s, θ, d, n). Recall...