题目
题目

Test:Chapter 6-A

多项填空题

Part 1​Zero-coupon bond. What is the annual implied interest of a five​-year zero-coupon bond LOADING... ​(using the semiannual pricing​ convention) with a current yield LOADING... of 99​% and a par value LOADING... of ​$5,0005,000​? Part 1What is the first​ year's implied interest of the​ zero-coupon bond? ​ (Round to the nearest​ cent.)​$[input]enter your response here Part 2What is the second​ year's implied interest of the​ zero-coupon bond? ​(Round to the nearest​ cent.)​$[input]enter your response here Part 3What is the third​ year's implied interest of the​ zero-coupon bond? ​(Round to the nearest​ cent.)​$[input]enter your response here Part 4What is the fourth​ year's implied interest of the​ zero-coupon bond? ​ (Round to the nearest​ cent.)​$[input]enter your response here Part 5What is the last​ year's implied interest of the​ zero-coupon bond? ​(Round to the nearest​ cent.)​$[input]enter your response here

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思路分析
To tackle this zero‑coupon bond problem under the semiannual pricing convention, we start by establishing the current price of the bond and the corresponding per‑half‑year yield. Step 1: Determine the price today. The current yield is 99% of par, and the par value is 5,000, so the price today is 0.99 × 5,000 = 4,950. Step 2: Translate the price into a semiannual yield. Let s be the per‑half‑year yield (as a decimal). With semiannual compounding for 5 years (10 half‑years), the price satisfies: 4,950 = 5,000 / (1 + s)^{10} Solving (1 + s)^{10} = 5,000 / 4,950 ≈ 1.01010101 gives s ≈ 0.001005 (about 0.1005% per half‑year). Step 3: Compute the price at each yearly point (i.e., after 1, 2, 3, 4, and 5 years). At year t, there remain (5 − t) years, i.e., ......Login to view full explanation

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