Suppose that the 6-month, 12 -month, 18 -month, and 24-month zero rates are 5 %, 6 %, 6.5 %, and

step 1 We'd like to find the bonds price. Okay, let's first calculate our semi -annual coupon payment.

Suppose that the 6-month, 12 -month, 18 -month, and 24-month...

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Key Concepts

Par Yield

The par yield is the coupon rate that makes a bond's price equal to its face value. It is calculated by setting the sum of the present values of all future coupon and principal payments equal to the bond's par value, using the discount factors from the zero-coupon yield curve.

Coupon Bond Pricing

Coupon bond pricing involves summing the present values of all future periodic coupon payments and the principal repayment at maturity. This pricing method is used to determine the coupon rate (or par yield) that would make the bond trade at par, reflecting the market's discount factors.

Discount Factors

Discount factors are numerical values that convert future cash flows to their present value based on the time value of money. They are derived from the zero-coupon rates and are crucial in bond pricing, determining how much each future payment is worth today.

Zero-Coupon Yield Curve

A zero-coupon yield curve represents the relationship between the yields of bonds that do not make any coupon payments and their maturities. These yields, often called spot rates, are fundamental for determining the present value of future cash flows and serve as building blocks for pricing other fixed income securities.

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