Question
Assume that today is the 31st of December 2021. There are two Treasury coupon bonds traded in the market. Their face values are 1,000. The
Assume that today is the 31st of December 2021. There are two Treasury coupon bonds traded in the market. Their face values are 1,000. The coupon payments are annual, at the end of each year. The columns of the table give the coupon rate, the maturity date, and the price (after the coupon was paid on the 31st of December).
Bond | Coupon | Maturity | Price |
A | 14.25% | 31/12/22 | 1089.84 |
B | 6.25% | 31/12/23 | 1008.44 |
a) Find their yield-to-maturities (YTM)
b) By the law of one price, what should be a price of a Treasury bond C with a maturity 31/12/22, coupon rate 10% and face value of 1,000?
c) A price of a Treasury bond D with a maturity 31/12/23, a coupon rate of 6.4% and face value of 1,000 is 1005. Is there an arbitrage opportunity? Please explain. If yes, how will you use this opportunity?
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