Question:

Find money market and savings \Investment equilibrium?

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C=100+0.6Y , I= 500-40R

G = 200, L=200-50R+0.4Y, Ms = 600

Find money market and savings-investment market equl;ibrium functions.

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  1. Similar questions are being asked again. Thie answer is so simple. The IS curve / function gives the alternative combinations of Interest Rate (R) and National Income(Y) which ensures Saving - Investment market equilibrium in the sense that Saving = Investment. In this case Saving= Y-C= Y-(100+0.6Y)= 0.4Y-100.

    So, equlibrium demands that 0.4Y-100= S= I= 500-40R

    or, 0.4Y +40R -600=) is the IS function representing the Saving-Investment marklet equilibrium. Here we treat G=0

    The existence of G=200 creates a confusion. G should be partly Investment Expenditure or partly Consumption Expenditure or all Investment or all Consumption. Since nothing is mentioned, we will assume that it is all investment expenditure. If this is so, the saving-Investment market equilibrium will be given by 0.4Y-100= S= I+G = 500-40R+200, or, 0.4Y +40R -800= 0 will be the IS Curve defining the saving-Investment market equilibrium.

    For the money market equilibrium, we need

    600 =  Money supply = Ms = Demand for money (liquidity) = L=200-50R+0.4Y, or, 0.4Y-50R+800 = 0 .This is the LM function.

    If you want  both the markets to be in equlibrium, solve for R and Y satisfying the IS and the LM functions simultaneously.


  2. Closed economy (NX=0)

    Y=C+I+G

    Y=100+0.6Y+500-40R+200

    0.4Y=800-40R

    Y=2000-100R

    IS curve: Y=2000-100R or R=20-0.01Y

    Initial price level=1

    200-50R+0.4Y=600

    400+50R=0.4Y

    Y=1000+125R

    LM curve: Y=1000+125R or R=0.008Y-8

    Equilibrium:

    Y=1000+125R

    Y=2000-100R

    1000+125R=2000-100R

    1000=225R

    R=4.44%

    Y=1'556

    Equilibrium: R=4.44%, Y=1'556

    Aggregate demand:

    200-50R+0.4Y=600/P

    Y=2000-100R

    100R=Y-2000

    50R=0.5Y-1000

    200-(0.5Y-1000)+0.4Y=600/P

    200-0.5Y+0.4Y+1000=600/P

    1200-600/P=0.1Y

    Y=12'000-6'000/P

    Aggregate demand: Y=12'000-6'000/P or P=6'000/(12'000-Y)

    {P≥0.5; Y<12'000; R≥0}

    P.S. Just have solved the same task few minutes ago for another folk.

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