Consider the steady state of the Solow model with population growth and technological progress. (a)  Use a graph to show what happens to steady-state capital per effective worker and output per effective worker in response to a decrease in the depreciation rate (?). Explain your answer.  (b)  Use a graph to show what happens to steady-state capital per effective worker and output per effective worker in response to a decrease in the population growth rate (?). Explain your answer. (c)  Briefly explain any differences between the growth rate of output per worker (?⁄?) in the steady state when comparing your answers to parts (a) and (b).  Define the steady state.

3). Let's consider the Solow Model without technology advancement. Y(t)=2K(t)^(1/2)*L(t)^(1/2) The population growth rate=0.02 Capital accumulation is s*Y(t)-d*K s=0.2, d=0.03 d is the capital depreciation rate. In the steady state, please calculate the following measurements. (a)Capital per capita A. 16 В. 24 С. 36 D. 48 Е. 64 F. None of the above (b)Marginal product of capital (Hint: The first derivative of Y with respect to K) А. 1 В. 1/2 С. 1/4 D. 1/8 E. 1/16 F. None of the above

I need help soon a possible I have one and half.

(a) Two countries, Country A and Country B, are described by the Solow growth model. Both countries are identical, except that the rate of labor-augmenting technological progress is higher in A than in B. i. In which country is the steady-state growth rate of output per effective worker higher? ii. Does the Solow growth model predict that the two economies will converge to the same steady state? p (b) Based on the Solow growth model with population growth and labor-augmenting technological progress, explain how each of the following policies would affect the steady-state level and steady-state growth rate of total output per person: i. an increase in the government's budget deficit poits) inis) ii. grants to support research and development (c) Consider a Solow model where the production function no longer exhibits diminishing returns to capital accumulation. Assume the production function is now Y = AK. What happens to the growth rate of per capita GDP over time? (6pints)