11.07.2022 - 10:26

Vulcan, Inc. has 8.8 percent coupon bonds on the market that have 7 years left to maturity. The bonds make annual payments and have a par value of $1,000. If the yield-to-maturity on these bonds is 10.8 percent, what is the current bond price?

Question:

Vulcan, Inc. has 8.8 percent coupon bonds on the market that have 7 years left to maturity. The bonds make annual payments and have a par value of $1,000. If the yield-to-maturity on these bonds is 10.8 percent, what is the current bond price?

Answers (1)
  • Irma
    April 8, 2023 в 00:56
    The current bond price can be calculated using the formula for the present value of a bond: PV = (C/R) x (1 - (1 + R)^-n) + (FV/(1 + R)^n) Where: C = annual coupon payment = 8.8% x $1,000 = $88 R = yield-to-maturity = 10.8% n = number of years to maturity = 7 FV = par value = $1,000 Plugging in the values, we get: PV = ($88/0.108) x (1 - (1 + 0.108)^-7) + ($1,000/(1 + 0.108)^7) PV = $667.86 Therefore, the current bond price is $667.86.
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