Compute the price of a bond with 8 years to maturity, a coupon rate of 4.8%, and a market interest rate of 6.5% if the bond pays interest payments semi-annually on the $1,000 par value
. $1,100.00
$940.96
$895.24
$599.52
Amount | PV factor | Present value | ||||
Semi-annual interest | 24 | 12.32436 | 295.78 | |||
Maturity value | 1000 | 0.599458 | 599.46 | |||
Price of Bond | 895.24 | |||||
Option 3 is correct | ||||||
Workings: | ||||||
Semi-annual interest = 1000*4.8%/2 = $24 | ||||||
Interest rate for PV factors = 6.5%/2= 3.25% | ||||||
For semi-annual interest, PV factor of $1 annuity for 16 periods at 3.25% is used | ||||||
For maturity value, PV factor of $1 for 16 periods at 3.25% is used | ||||||
PV factors can be obtained as: | ||||||
(1-(1.0325)^-16)/0.0325 = 12.32436 | ||||||
1/1.0325^16 = 0.599458 | ||||||
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