The IS curve equation is not provided , neither any information on goods market, so part d and e are answered in terms of variables for which values can be substituted given a data set.
Question 2: Money market Suppose that the money demand function is (M/P) = 0.75 Y -...
2. The demand for money is: Mº = PYL (1), where P is the price level, Y is the real GDP and L () is an inverse function of the rate of interest (i.e. when i increases, L (1) decreases, and vice versa). Money supply is: M$ = mH, where H is the high-powered money issued by the central bank and m is the money multiplier. (a) Draw the money demand and supply curves on a graph with money demand...
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...
Aggregate Demand I - Work It Out: Question 2 Suppose that the money demand function is * = 600 - 757 where r is the interest rate in percent. The money supply M is $1200, and the price level P is fixed at 4. Round answers to one place after the decimal when necessary. a. Graph the supply and demand of real money balances by moving points A and B to graph the demand for money (y' and moving points...
Suppose that the money demand function is (M/P)d = 800 - 50r, where r is interest rate in percent. The money supply M is 2,000 and the price level P is fixed at 5. a. Graph the supply and demand for real money balances. b. What is equilibrium interest rate? c. What happens to the equilibrium interest rate if the supply of money is reduced from 2000 to 15000? d. If the central bank wants the interest rate to be...
Suppose that the money demand function is (M/ P)^d = 1000-100r where r is the interest rate in percent. The money supply M is 1000 and the price level P is 2.(a) Graph the supply and demand for real money balances.(b) What is the equilibrium interest rate?(c) Assume the price level is xed. What happens to the equilibrium interest rate if the supply of money is raised from 1000 to 1200?(d) If the Fed wishes to raise the interest rate...
Hi the answer to 53 is D and the answer to 54 is B. I am unsure how to get these answers. 53. Assume that the money demand (function), L(r, Y)Y-100r, where r is the interest rate in percent. The money supply Mis 2,000, Y-2,000 and the price level Pis 2. With the above, at Y 2,000, the (equilibrium) interest rate for the money market equilibrium equation is_ A) 2percent B) 4 C) 6 D) none of the above 54....
Aggregate Demand I - Work It Out: Question 2 Suppose that the money demand function is + = 600 – 757 where r is the interest rate in percent. The money supply M is $1500, and the price level P is fixed at 5. Round answers to one place after the decimal when necessary. c. What happens to the equilibrium interest rate, r, if the supply of money is raised from $1500 to $1350? % d. If the central bank...
5. Suppose that instead of following the interest rate rule r=r(Y), the central bank keeps the money supply constant. That is, suppose M = M. In addition, suppose that prices are completely rigid, so that the nominal and the real interest rate are necessarily equal; money-market equilibrium is therefore given by M/= = L(r,Y). a. Suppose that the money market is in equilibrium when r = ro and Yo. Now suppose Y rises to Y). For the money market to...
4. Assume the demand for real money balances is given by Ma/P = Y/6 - 150i. price level =100 a) Find the equilibrium interest rate if the money supply is $1,700 and output equals 129. b) Find the new equilibrium interest rate if the money supply is $1,700 and output increases to 138. c) Plot both interest rates and demand curves on the same graph.
Recall the IS-LM model. In particular, the goods-market equilibrium condition was Y = C (Y − T ) + I (r) + G, and the money-market equilibrium condition was m = L (r, Y ). Here, the exogenous variables are G (government spending), T (taxes), and m (real money supply). The endogenous variables are Y (output, or income) and r (real interest rate). C (·) is the consumption function, which is increasing in disposable income Y − T , but...