The money market for this economy is described by the equations: (M/P) = 0.4Y - 40r...
Assume an goods and services market of an economy is characterized by the following equations: C = 0.8 (Y - T) I = 800 -20r Y = C + I + G T = 1000 G = 1000 9. Consider for the moment the Keynesian Cross model. What will happen to the GDP if G increases by 200? What is the multiplier? 10.Keep considering the Keynesian Cross model. What will happen to the GDP if T increases by 200? What...
Assume an goods and services market of an economy is characterized by the following equations: C = 0.8 (Y - T) I = 800 -20r Y=C+I+G T = 1000 G = 1000 1. Derive a formula for the IS curve, showing Y as a function of r. The money market for this economy is described by the equations: (M/P) d = 0.4Y - 40r M = 1200 P=1 a) Derive a formula for the LM curve, showing Y as a...
Assume an goods and services market of an economy is characterized by the following equations: C = 0.8 (Y-T) 1 = 800-20r Y =C+I+G T = 1000 G = 1000 9. Consider for the moment the Keynesian Cross model. What will happen to the GDP if G increases by 200? What is the multiplier? 10. Keep considering the Keynesian Cross model. What will happen to the GDP if T increases by 200? What if both G and T increase by...
1. Assume an goods and services market of an economy is characterized by the following equations: C = 0.8 (Y - T) I = 800 -20r Y=C+I+G T = 1000 G = 1000 a) Consider for the moment the Keynesian Cross model. What will happen to the GDP if G increases by 200? What is the multiplier? b) Keep considering the Keynesian Cross model. What will happen to the GDP if T increases by 200? What if both G and...
Assume the following equations for the goods and money market of an economy: C = 250 + .8(Y-T) I = 100 - 50r T = G = 100. Ms = 200 Md = 0.2Y – 100r a) Write the equation of the IS curve for this economy. Is this upward or downward sloping? The IS curve is written as Y = _ +/- _r. (6 points) b) If T falls to 50 and everything else remains the same, write the...
Stacked An economy is initially described by the following equations: C = 60+ 0.8(Y-T) I = 120-5 M/P = Y-25r G = 200 T = 200 M = 3000 P = 3 a. Derive and graph the IS and LM curves. Use the accompanying diagram to graph the IS and LM curves by placing the endpoints at the correct location, then place point A at the equilibrium interest rate and level of income. IS: Y= LM: Y= IS: Y= LM:...
Consider the following economy with: Real Money demand 〖 (M/P)〗^d = – 12 R + 0.38 Y Real Money supply (M^s/P)= 4510 Derive the LM curve Derive the LM curve when the money supply increases by 680. Derive the LM curve when money supply decreases by 12% Compare the LM curves from a, b and c by graphing them using any graphing tool (excel preferably). Comment on the differences. Find the value of money demanded when income Y = 15,000...
2. (16 points) An economy is initially described by the following equations: C = 500+ 0.75(Y – T) I = 1,000 - 50r M/P=Y - 2007 G= 1,000 T= 1,000 M = 6,000 P=2 (a) Derive the equations for the IS curve and the LM curve. Note: Both equations should either show Y as a function of r only, or s as a function of Y only, like you've seen in class. (b) Solve for the equilibrium interest rate and...
An economy is initially described by the following equations: a. Derive and graph the IS and LM curves. Use the accompanying diagram to graph the IS and LM curves by placing the endpoints at the correct location, then place point A at the equilibrium interest rate and level of income. C = 60+ 0.8(Y-T) I = 120-5r M/P=Y-25r G = 200 T= 200 M = 3000 P=3 IS: Y= LM: Y= IS-LM Graph 800 850 900 950 1,000 1,050 1,100...
Consider the economy of Hicksonia a. The consumption function is given by C = 200 + 0.6(Y- T). The investment function is I = 200 - 40r. Government purchases and taxes are both 100. For this economy, graph the IS curve for r changing from 0 to 8. b. The money demand function in Hicksonia is (M/P)d = Y - 100r The money supply M is 1000 and the price level P is 2. For this economy, graph the LM...