Solution:
Annualized horizon return is the total annual return received on a bond made over a horizon period. It measures the rate of return if the bond is being sold prior to its maturity. In terms of a zero-coupon bond, the horizon return will be calculated as follows:
Interest = "\\frac{12\\%\\;annually}{2\\;interest \\;payments\\;per\\;year} =6\\%"
Semi-annual periods = 2 interest payments per year "\\times" 10 years = 20 semi-annual periods
Purchase price = Face value "\\times" PVF of 6"\\%" = 1000 "\\times" 0.31180 = 311.80
After 2 years, the selling price will be calculated as follows:
Interest = "\\frac{8\\%\\;annually}{2\\;interest \\;payments\\;per\\;year} =4\\%"
Semi-annual periods = 2 interest payments per year "\\times" 8 years = 16 semi-annual periods
Selling price = Face value"\\times"PVF of 4"\\%" = 1000 "\\times"0.53391 = 533.91
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