Which of the following best describes the yield to maturity (YTM) on a coupon bond?
A 20-year zero-coupon Treasury STRIPS has a par value of $100. If its market price falls today while maturity and par value stay the same, what happens to its yield to maturity (YTM), assuming semi-annual compounding?
Treasury bills are quoted on a discount yield basis. Why is the quoted discount yield on a T-bill not a good measure of the investor’s actual rate of return?
The main purpose of converting a T-bill’s discount yield into a bond-equivalent yield (BEY) is to:
A 5-year Treasury note with a 4% coupon (paid semi-annually) is currently trading at $104 per $100 of par value. What must be true about the bond’s yield to maturity (YTM)?
The U.S. Treasury wants to issue a new 2-year note at a price of 100 (at par). Given a set of risk‑free discount factors for future cash flows, the coupon rate they choose must equal:
Which statement best describes the price–yield relation for a standard, option‑free fixed‑rate bond?
According to the law of one price as applied in fixed‑income markets, if two portfolios of risk‑free bonds have the same cash flows in every period and in every state of the world, then:
In the lecture example, Bond C has the same cash flows as a portfolio consisting of Bond A and Bond B together. Suppose Bond A and Bond B together cost $68, but Bond C costs $71. Ignoring transaction costs, which arbitrage trade is consistent with the law of one price?
When you price a coupon bond by expressing its cash flows as a combination of other traded Treasury securities and then summing the market prices of those securities, you are primarily applying: