(a)For example, one day the exchange cost between bond and physical money suddenly becomes zero. Suppose people's expenditure is constant, how will the demand for money change? (hint: the demand for cash) (b)The conditions are the same as (a). In the long run, how will the price level P change?

Managerial Economics: Applications, Strategies and Tactics (MindTap Course List)
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ISBN:9781305506381
Author:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
Publisher:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
Chapter5: Business And Economic Forecasting
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**Long Term Model with Sudden Demand Shock**

**Question:**
Consider a long-term model with a sudden demand shock. The demand function is defined as:
\[
\frac{(M/P)}{D} = a_0 + a_1Y - a_2(r + \pi^e)
\]
where \( a_0 \) refers to the shock.

**Part (a):**
For example, one day the exchange cost between bond and physical money suddenly becomes zero. Suppose people's expenditure remains constant. How will the demand for money change? (Hint: consider the demand for cash)

**Part (b):**
The conditions are the same as in part (a). In the long run, how will the price level \(P\) change?
Transcribed Image Text:**Long Term Model with Sudden Demand Shock** **Question:** Consider a long-term model with a sudden demand shock. The demand function is defined as: \[ \frac{(M/P)}{D} = a_0 + a_1Y - a_2(r + \pi^e) \] where \( a_0 \) refers to the shock. **Part (a):** For example, one day the exchange cost between bond and physical money suddenly becomes zero. Suppose people's expenditure remains constant. How will the demand for money change? (Hint: consider the demand for cash) **Part (b):** The conditions are the same as in part (a). In the long run, how will the price level \(P\) change?
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