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KER: 1000$ ER: 0$ ER: 100 $ KRD (5%): RD (2%1: RD (1%1: BMO CIBC RBC H. Investor Public The diagram above illustrate the structure
KER: 1000$ ER: 0$ ER: 100 $ KRD (5%): RD (2%1: RD (1%1: BMO CIBC RBC H. Investor Public The diagram above illustrate the structure of a small financial market composed of three banks. Suppose that CIBC customers lost 50$ in their laundry, and BMO costumers decided to keep 200$ in cash under their mattresses. RBC customers do not report any liquidity loss. 1. Complete the boxes assuming that BMO's customers deposit $50 000. 2. Calculate the total money supply. Show the basic calculation. 3. How much money does the banking system create?. 4. Calculate the money multiplier. What this number mean? Show the basic calculation Now suppose that this system got bigger after a large influx of new banks with the same deposit ratio (all will have the same as the CIBC) and capable of supporting an infinite amount of transactions. 5. What is the maximal monetary mass this system creates under optimal conditions? (no leakages or excess reserves and same reserve ratio). Suppose all banks have the same desired reserves ratio of the CIBC. 6. Hypothetically, if the central bank decides to increase its policy rate, what do you think will happen to the desired reserves and how will this affect loan-takers (investors)? KER: 1000$ ER: 0$ ER: 100 $ KRD (5%): RD (2%1: RD (1%1: BMO CIBC RBC H. Investor Public The diagram above illustrate the structure of a small financial market composed of three banks. Suppose that CIBC customers lost 50$ in their laundry, and BMO costumers decided to keep 200$ in cash under their mattresses. RBC customers do not report any liquidity loss. 1. Complete the boxes assuming that BMO's customers deposit $50 000. 2. Calculate the total money supply. Show the basic calculation. 3. How much money does the banking system create?. 4. Calculate the money multiplier. What this number mean? Show the basic calculation Now suppose that this system got bigger after a large influx of new banks with the same deposit ratio (all will have the same as the CIBC) and capable of supporting an infinite amount of transactions. 5. What is the maximal monetary mass this system creates under optimal conditions? (no leakages or excess reserves and same reserve ratio). Suppose all banks have the same desired reserves ratio of the CIBC. 6. Hypothetically, if the central bank decides to increase its policy rate, what do you think will happen to the desired reserves and how will this affect loan-takers (investors)
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