Q: onsider the basic Solow model. Assume that Country A has a production function as following. Y =…
A: (Q)Consider the basic Solow model. Assume that Country A has a production function as follows. Y =…
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- The validity and ability of the Solow Growth Model in explaining the long-term growth of a country has been tested empirically.(a) In the Solow Growth Model we are introduced to the concept of the Golden Rule; optimum level of saving and capital formation to support growth. Is this Golden Rule concept proven empirically?(b) From what we have learned from the Solow Growth Model, describe some policies that can improve a country's economic growth rate.What are the draw backs of Solow growth modelWhat are the new the equilibrium levels of output, capital, investment and consumption?Solow Growth Model
- Within the Solow Growth Model framework, explain why capital accumulation cannot be the main driver of growth in the long-run for a developed country (i.e. intuitively explain why an economy converges to a steady state equilibrium).1 In the solow model, the main obstacle to continuous growth in output per worker is; a) too little savings b) the declining marginal product of capital c) the depreciation of capital d) the limits in the ability of government policy makers e) the declining marginal product of labourDerive the Equation of Motion for Solow growth Model and discuss the break-even level of investment.
- Consider our graph of the basic Solow growth model. On the graph above: y represents real output (or income) per worker; y=F(k) is the production function; k is the capital stock per worker; s is the savings rate; δ is the rate of depreciation of capital; ‘i’ represents business investment (purchases of capital) per worker); ‘LF’ stands for Loanable Funds. (For purposed of intuition, think of capital as ‘machines.’) If we started out with a capital (per worker) stock lower than the steady-state stock ( , above), we would expect to see which of the following happen over time? Group of answer choices A) Positive growth rates while the capital stock increases. B) Negative growth rates while the capital stock increases. C) Negative growth rates while the capital stock decreases. D) Positive growth rates while the capital stock stays less than the steady-state level. E) Positive growth rates while the capital stock decreases.Solow's Growth Model provides the hypothesis that capital accumulation can boost economic growth. a) Through a system of mathematical equations, describe the production side of the output of the Solow economy! b) Explain both through narrative and mathematical equation systems how savings rates can affect per capita income growth!Identify two assumptions of the basic Solow Growth Model. b. Why are these assumptions important in supporting the Solow Model? c. You are given the following information about an economy.Y = C + IY = F(K, L) The aggregate production function for this economy exhibits constant returns to scale and the marginal products of labor and capital are both subject to diminishing returns.s = saving rate (assume this is constant) per yearδ= depreciation rate (assume this is a constant) per yeary = Y/Lk = K/Lk* = steady state of capital per worker (K/L) and sf(k) < δk.i. What is sf(k)? ii. What is δk? iii. Interpret the meaning of sf(k) < δk? iv. Graphically illustrate sf(k), δk, and k*. Indicate on your graph where sf(k) < δk. v. Explain what happens in this economy when sf(k) < δk.
- i need part C,D,E,F,G In the Solow growth model, output Y is produced using capital K and labour L.Assume the production function is Y =√K√L, which has total factor productivityconstant over time. The change over time in the capital stock is ∆K = I−δK, whereI is investment and δ is the depreciation rate. The labour force L is constant overtime. Investment I is equal to saving S, which is a fraction s of income.Let k = K/L and y = Y/L denote capital per worker and output per worker. In thisquestion, assume that δ = 1. Capital can be used for production and generates anincome for its owner before it depreciates.(a) Show that y =√k and ∆k = s√k − k, and solve for the steady-statevalues of k and y where ∆k = 0.(b) Using a diagram, explain intuitively why there is a steady statewhere growth in output per worker is zero, and why the economy convergesto this steady state in the long run.Total consumption divided by the number of workers is given by c = (1 − s)y.(c) Using your answer…Carefully discuss why consumption behaviour, as a microeconomic component, isimportant to the Solow Growth Model. (Include graphs and equations where necessary)Discuss the role of saving in Solow growth model