Question: The yield curve we discussed in the class is based on zero coupon rates, the yield (to maturity) of a bond that does not


The yield curve we discussed in the class is based on zero 

The yield curve we discussed in the class is based on zero coupon rates, the yield (to maturity) of a bond that does not have coupon payments. But in real-world applications, yield curves primarily rely on par rates. These "par rates" are essentially the yield to maturity (YTM) of par bonds. A par bond is a specific type of coupon bond whose market value exactly matches its par value (face value). Notably, the coupon rate on a par bond precisely equals its YTM. For instance, imagine a 3-year par bond with a 4% coupon and a $1,000 par value. In this case, both the coupon rate and the YTM would be 4%. Then the market value of the bond is $1,000 = $40 (1+4%) + $40 (1+4%) + $1,040 (1+4%) You can always convert a zero coupon yield curve into a par rate yield curve and vice versa. Treasury department and retrieve the yield curve information. Under the title "Daily Treasury Par Yield Curve Rates," find yields of one-year, two-year, three-year and five-year maturities of Feb 9th, 2024. Assuming that coupons are paid annually (not semi-annually), calculate the spot rate (zero coupon rate) from one- to five-year maturities using the reported part rates from the Treasury site. Since the Treasury department does not report the part rate of the four-year maturity, assume that the four-year par rate is the average of the three-year par rate and the five-year par rate.

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