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= 100, L= 100, F(K,L)= 0.5 0.5 , G=40, T=30, c=0.5, I=45-1000r A . Write down the main equation (supply=demand) that defines the equilibrium in

= 100, L= 100, F(K,L)= 0.5 0.5 , G=40, T=30, c=0.5, I=45-1000r

A. Write down the main equation (supply=demand) that defines the equilibrium in this model. Explain and write down the equations for all the variables in this main equation. What is the endogenous variable?

B. Solve the model computing the equilibrium investment and interest rate, and represent the equilibrium graphically.

C. For each of the government's possible fiscal policy strategies to achieve budget balance (thus for each variable it may decide to change), calculate the variation in aggregate savings, and the new equilibrium interest rate and investment. Represent each equilibriums change graphically. Interpret your results. What do you think is the most effective strategy and why? Why even if the balance of the government is changing by the same amount, the two policies have a different effect on equilibrium investment and interest rate? What are the limits in the real world for the application of these policies?

D. Is the government balance in deficit or surplus? And what is the amount of this deficit/surplus? Which tools has the government to get a balanced budget (G-T=0), i.e., how many variables can it change?

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