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- In the Solow growth model, the main obstacle to continuous growth in output per effective worker is: the declining marginal product of capital the limits in the ability of government policymakers the depreciation of capital too little savings the declining marginal product of labourSuppose we started out at the steady state capital stock in the basic Solow growth model (see graph a few questions ago). If there subsequently were an increase in the demand for loanable funds due to more favorable tax treatment of business investment, ceteris paribus (i.e., holding other factors constant, including no shift in the supply of loanable funds), then as we move to the new steady state over time we would expect to see Group of answer choices A) economic growth rates turn negative as we move toward the new steady state and the nation’s capital stock to decrease from its current level. B) economic growth rates turn positive as we move toward the new steady state and the nation’s capital stock to decrease from its current level. C) economic growth rates turn positive as we move toward the new steady state and the nation’s capital stock to grow from its current level. D) economic growth rates turn negative as we move toward the new steady state and the nation’s…Use the Solow model with exogenous growth to answer the following.Q 3.1: Following a reduction in the population growth rate, output per worker growth permanently increases. True or False Q 3.2: Following a reduction in the population growth rate, output per worker growth permanently increases. True or False Q 3.3: The only way to increase the long-run growth rate of output per worker is to increase the growth rate of labor efficiency. True or False Q 3.4: Following a decrease in TFP, output per worker growth temporarily declines. True or False
- Examine the Solow growth model. Assume that with d-0.1, s-0.2, n-0.01, and=1 and that the period is one year. In the steady state, using the Cobb Douglas production function calculate capital per worker, income per capita, and consumption per capita in the steady state. Demonstrate the theoretical reasoning as well as the numerical solution.Consider a numerical example using the Solow Growth Model, for 2 countries. Country A: d=0.1, s=0.3, n=0.01, z=1, F(K,L)=K0.3n0.7 Country B: d=0.1, s=0.2, n=0.01, z=1.5, F(K,L)=K0.4N0.6 Which Country has a higher level of GDP per capita in steady state? O Country A O Country B Not enough informationCould you help with this one? I need to be written on a computer, not handwritten. Thoroughly explain the key differences and similarities between the Solow, Malthusian and endogenous growth models.
- One problem with all exponential growth models is that nothing can grow exponentially forever. Describe factors that might limit the size of a population.a) Consider two countries that have the same parameters and exogenous variables (i.e. they have the same values for s¯, d¯, L¯ etc). Country A starts with a level of capital above the steady state. Country B starts below the steady state. First, plot the Solow diagram, explain why country B will grow but country A will shrink. b) Solve for steady state level of capital per person, k∗.Analyze the impact of economic growth in a developing country such as Rwanda according to the case study "Rwanda:A success story" by USAID (2023)
- Consider the Solow growth model in which population evolves according to: N′ = (1 + n)N where N is the population (labor force) in the current period, N′ is the population (labor force) in the future period, and n is the population growth rate. There are public health expenditures that takes the form of government spending, G = gN, where G is the current period government spending on health care, g is the per-capita health spending in the current period. The production technology is given by Y = zKαN1−α where Y is the output of the consumption good, z is the total factor productivity, K is the current period capital stock, aN is the labour input, and 0 < α < 1 is a parameter. Consumers save a constant fraction, s, of their disposable income, where 0 < s < 1. Suppose that the economic is hit by a pandemic (e.g. Covid-19) which causes a temporary decrease in total factor productivity, z, as certain sectors in the economy (e.g. entertainment, travel etc.) cannot deliver…In the Solow model with population growth and technological progress, the steady- state growth rate of total output is: On. 0. On+g. 0 g.
