Find the price a purchaser should be willing to pay for the given bond. Assume that the coupon interest is paid twice a year. $18000 bond with coupon rate 4% that matures in 5 years current interest rate is 3%. The purchaser should be willing to pay?
Note : Price a purchaser should be willing to pay for the bond = Present value for the bond
Present value for the bond = Semi annual interest * PVIFA ( R / 2 , [n *2] ) + Maturity value* PVIFA ( R / 2 , [n *2] )
where , r = current interest rate , n = terms of bounds
= ( $18000 * 4% * 6 / 12) * PVIFA (1.5 % , 10 years ) + $18000 * PVIFA(1.5 % , 10 years )
= $360 * 9.222 + $18,000 * 0.862= $3,320 + $15,516 = $18,836
Thus, the price a purchaser should be willing to pay for the given bond is $18,836
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