An investor purchases a nine-year, 7% annual coupon payment bond at
a price equal to par value. After the bond is purchased and before
the first coupon is received, interest rates increase to 8%. The
investor sells the bond after five years. Assume that interest
rates remain unchanged at 8% over the five-year holding period.
The capital gain/loss per 100 of par value resulting from the sale of the bond at the end of the five-year holding period is closest to a:
1. loss of 8.45
2. loss of 3.31
3. gain of 2.75
Value of bond at the end of 5th year = 100*(1+.08)^5
=100*1.469
=146.93
If the bond would have an interest rate of 7%
= 100*(1+.07)^5
=100*1.40255
=140.2551
It is closest to gain of 2.75
An investor purchases a nine-year, 7% annual coupon payment bond at a price equal to par...
An investor purchases a nine-year, 7% annual coupon payment bond at a price equal to par value. After the bond is purchased and before the first coupon is received, interest rates increase to 8%. The investor sells the bond after five years. Assume that interest rates remain unchanged at 8% over the five-year holding period. Assuming that all coupons are reinvested over the holding period, the investor's five-year horizon yield is closest to: 1. 5.66% 2. 6.62% 3. 7.12%
An-investor initially purchases a 5-year, 6% annual coupon payment bond at par value of $100. Assume the interest rates go up by 1% right after the first coupon is received and then go down by 2% right after the fourth coupon is received. Assume the term structure is flat and coupon payments are reinvested in zero-coupon bonds that mature at the end of investment horizon. a) What is investor's realized rate of return if he holds the bond until maturity?...
Today (T=0), an investor purchased a nine year bond with an 8.0% coupon for $9,680. The bond has a face value of $10,000. In six months (T=0.5) interest rates have increased by 1.0% and the investor decides to sell the bond immediately after receiving the first coupon payment. What is the investor’s total gain (loss) on the bond? HINT: Total Gain (Loss) = Price Change in Bond + Coupon
Today (T=0), an investor purchased a nine year bond with an 8.0% coupon for $9,680. The bond has a face value of $10,000. In six months (T=0.5) interest rates have increased by 1.0% and the investor decides to sell the bond immediately after receiving the first coupon payment. What is the investor’s total gain (loss) on the bond? HINT: Total Gain (Loss) = Price Change in Bond + Coupon A. ($583) B. ($183) C. ($150) D. $190 E. $990
Today (T=0), an investor purchased a nine year bond with an 8.0% coupon for $9,680. The bond has a face value of $10,000. In six months (T=0.5) interest rates have increased by 1.0% and the investor decides to sell the bond immediately after receiving the first coupon payment. What is the investor’s total gain (loss) on the bond? HINT: Total Gain (Loss) = Price Change in Bond + Coupon A. ($583) B. ($183) C. ($150) D. $190 E. $990
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19. Today (T=0), an investor purchased a seven year bond with an 8.0% coupon for $105,500. The bond has a face value of $100,000. The bond's yield to maturity is closest to: A. 5.5 % B. 6.7 % C. 7.0 % D. 8.0 % E. 11.0% 20. Today (T=0), an investor purchased a nine year bond with an 8.0% coupon for $9,680. The bond has a face value of $10,000. In six months (T=0.5) interest rates have increased by 1.0%...