Suppose a bank enters a repurchase agreement in which it agrees to buy Treasury securities from a correspondent bank at a price of $31,950,000, with the promise to buy them back at a price of $32,000,000. a. Calculate the yield on the repo if it has a 5-day maturity. b. Calculate the yield on the repo if it has a 15-day maturity. (For all requirements, use 360 days in a year. Do not round intermediate calculations. Round your percentage answers to 5 decimal places. (e.g., 32.16161)) a. b * Answer is complete but not entirely correct. Yield on the repo Yield on the repo 1.02857% 0.34286 %

Suppose a bank enters a repurchase agreement in which it agrees to buy Treasury securities from a correspondent bank at a price of $31,950,000, with the promise to buy them back at a price of $32,000,000. a. Calculate the yield on the repo if it has a 5-day maturity. b. Calculate the yield on the repo if it has a 15-day maturity. (For all requirements, use 360 days in a year. Do not round intermediate calculations. Round your percentage answers to 5 decimal places. (e.g., 32.16161)) a. b * Answer is complete but not entirely correct. Yield on the repo Yield on the repo 1.02857% 0.34286 %

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Suppose you borrow RM10,000,000 in the interbank money market at a KLIBOR yield of 6% p.a for a term of 1 month. Should you buy or sell KLIBOR futures contract if you were to hedge against interest rate risks?
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Assume that a future and a forward contract written on silver have one day to maturity. Assume that the forward price is $24 /ounce and the future price is $25 /ounce. Suppose that the spot price for silver will be either $23.5 of $25.5. Show the arbitrage opportunity. (Future contracts have cash settlement
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Consider a $15 million interest-rate swap in which cash flows based on a fixed rate of 5% (with semi-annual compounding) are exchanged for 6-month LIBOR. The swap has a remaining life of 9 months. The 6-month LIBOR that was observed three months ago was 4.85% (with semi-annual compounding). The forward LIBOR for the period between 3 months and 9 months (from today) is 6.14% (with semi-annual compounding). The risk-free rates for 3 months and 9 months are 5.3% and 5.8%, respectively, with continuous compounding. Calculate the value of the swap to the party receiving the fixed rate.
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Suppose you own a portfolio of British securities valued at $430,000. The exchange rate is currently at $1= £0.57. A currency futures contract on British pounds is set at 62,500 pounds. a. How many contracts must you purchase to protect your portfolio from exchange rate risk? b. Suppose 1 month after you purchase the contracts, the exchange rate changes to $1 = £0.59. What is your profit/loss in USD?
Question 2 In 6-month from today, a U.S. based company will receive 2,000,000 Australian dollars (AUD) and the company wants to hedge the exchange rate risk. The expected AUD spot rate in 6-month will either appreciate by 5% (p.a) with 40% probability or depreciate by 10% (p.a.) with 60% probability. All rates are continuous compounding (please round your answers to 4 decimals in the exchange rate calculations). As the financial manager of the company, you look at Bloomberg and collect the following information: • U.S. interest rate: . . 4% p.a. 5% p.a. 1 AUD=0.63 USD Spot rate: Call option premium 0.03 USD, with exercise exchange rate 1 AUD-0.65 USD and 6-month maturity Put option premium 0.02 USD, with exercise exchange rate 1 AUD-0.64 USD and 6-month maturity Australian interest rate: 1) Calculate the 6-month forward exchange rate, describe how a forward agreement can be used to hedge the receivable money, and calculate the resulting amount of USD in 6 months.
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For a bank that funds its fixed-rate loans with floating rate deposits whose cost varies with a the 3-month LIBOR, it can magnify its strategic interest rate exposure by entering into a plain vanilla interest rate swap where it receives the fixed-rate and pay the floating rate. True False

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