Two years ago (i.e., in November 2018), you purchased a newly-issued 30-year Treasury bond with a coupon rate of 3.25% (APR with semi-annual compounding). The face value of the bond is $10,000 and you purchased it at the face value. The bond pays semi-annual coupons each November and each May. The coupon payment for November 2020 has just been made and you expect to obtain the next coupon payment exactly six months from today in May 2021. The bond matures after exactly 28 years in November 2048. The current yield to maturity (i.e., in November 2020) on this bond is 1.60% (APR with semi-annual compounding) due to the recent rate declines by the Federal Reserve and due to the slowdown of the economy. What is the current price of this bond?

EBK CONTEMPORARY FINANCIAL MANAGEMENT
14th Edition
ISBN:9781337514835
Author:MOYER
Publisher:MOYER
Chapter5: The Time Value Of Money
Section: Chapter Questions
Problem 11P
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Two years ago (i.e., in November 2018), you purchased a newly-issued 30-year Treasury
bond with a coupon rate of 3.25% (APR with semi-annual compounding). The face value
of the bond is $10,000 and you purchased it at the face value. The bond pays semi-annual
coupons each November and each May. The coupon payment for November 2020 has
just been made and you expect to obtain the next coupon payment exactly six months
from today in May 2021. The bond matures after exactly 28 years in November 2048.
The current yield to maturity (i.e., in November 2020) on this bond is 1.60% (APR with
semi-annual compounding) due to the recent rate declines by the Federal Reserve and due
to the slowdown of the economy. What is the current price of this bond?
Transcribed Image Text:Two years ago (i.e., in November 2018), you purchased a newly-issued 30-year Treasury bond with a coupon rate of 3.25% (APR with semi-annual compounding). The face value of the bond is $10,000 and you purchased it at the face value. The bond pays semi-annual coupons each November and each May. The coupon payment for November 2020 has just been made and you expect to obtain the next coupon payment exactly six months from today in May 2021. The bond matures after exactly 28 years in November 2048. The current yield to maturity (i.e., in November 2020) on this bond is 1.60% (APR with semi-annual compounding) due to the recent rate declines by the Federal Reserve and due to the slowdown of the economy. What is the current price of this bond?
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