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Consider the following information: Years Money Supply Nominal GDP (PY) Price (P) In % V K Y 2019 $3,500 billion $23.00 trillion 140 2020 $3,700
- Consider the following information:
Years | Money Supply | Nominal GDP (PY) | Price (P) In % | V | K | Y |
2019 | $3,500 billion | $23.00 trillion | 140 | |||
2020 | $3,700 billion | $23.50 trillion | 145 | |||
2021 | $4,000 billion | $24.25 trillion | 150 | |||
2022 | $4,500 billion | $25.50 trillion | 170 |
Here, Y = Real GDP; P = Price level, V = Velocity of money and K = Proportion of nominal GDP kept as liquidity for transactions.
- Complete the columns for V, K, and Y. And make your observations on them.
- Calculate year-to-year inflation rates and real GDP growths.
- Let M=$5,000 billion, nominal GDP=$27.0 trillion and P=150 in %. Calculate V, and K and Y.
- Let new M doubles to $10,000 billions and P doubles to 300 in % from their levels in question (2), other things remaining the same. Recalculate real GDP and draw inference on super-neutrality of money. Explain why it is not observed in the real world.
- Using the relevant information from question #2, calculate real balance and assume that households keep it constant. Now, let P rises from 150 in % to 200 in %. Calculate how much money to be added in order to maintain the real balance unchanged. State its economic implication.
Note:
All the numbers in this problems set are hypothetical.
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