Question
One specific real money demand function that fits Canadian banking system data fairly well is: ( M/P) d = i -0.1 x Y where M
One specific real money demand function that fits Canadian banking system data fairly well is: (M/P)d =i -0.1xY
where M is the money quantity, P is the price level, Y is the quantity of output (real GDP) and iis the nominal interest rate. Note that this equation may be written as (M/P)d=(1/i)1/10xY.
- Use a calculator to fill columns 2 and 4 in the table below:
Nominal interest rate i | i-0.1 | Real Output Y | Real money demand (M/P)d |
0.12 (=12%) | 100 | ||
0.08 | 100 | ||
0.05 | 100 | ||
0.03 | 100 | ||
0.01 | 100 |
Comment your results: What happens to the quantity of real money demand when the nominal interest rate changes, holding the real output constant? Is there a positive or a negative correlation between the nominal interest rate values and the real money demand? How can we explain this correlation?
Now suppose that the real output Y increases to 150. Use a calculator to find the new values for real money demand, holding the nominal interest rate unchanged.
Nominal interest rate i | i-0.1 | Real Output Y | Real money demand (M/P)d |
0.12 (=12%) | 150 | ||
0.08 | 150 | ||
0.05 | 150 | ||
0.03 | 150 | ||
0.01 | 150 |
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