Consider a $6,000 8-yr coupon bond with a 3.5% coupon rate.
f. After five years, the market interest rate has fallen to 2%. How much can this bond be sold for? (Answer in long form.)
g. Compute the original owner’s holding period return if the bond is originally purchased for $4,700. (3)
Annual coupon = $6,000 x 3.5% = $210
(f) After 5 years,
Years to maturity = 8 - 5 = 3
Bond price ($) = Present value of future coupon payments + Present value of redemption price (face value)
= 210 x P/A(2%, 3) + 6,000 x P/F(2%, 3)
= 210 x 2.8839** + 6,000 x 0.9423**
= 605.62 + 5,653.8
= 6,259.42
(g) If holding period return for 5 years be r%,
$4,700 x (1 + r)3 = $6,259.42
(1 + r)3 = $6,259.42 / $4,700 = 1.3318
Taking cube root,
1 + r = 1.1002
r = 0.1002
r = 10.02%
**From P/A and P/F Factor tables
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