Business, 22.11.2019 01:31 EinsteinBro

Abond has a par value of $1,000, a time to maturity of 10 years, and a coupon rate of 8.60% with interest paid annually. if the current market price is $860, what will be the approximate capital gain of this bond over the next year if its yield to maturity remains unchanged? (do not round intermediate calculations. round your answer to 2 decimal places.) capital gain

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Answer from: bcox32314

Capital Gain Yield = 0.94%

Explanation:

Par Value = $1,000

Current Price = $860

Annual Coupon Rate = 8.60%

Annual Coupon = 8.60% * $1,000

Annual Coupon = $86

Time to Maturity = 10 years

Let annual YTM be i%

$860 = $86 * PVIFA(i%, 10) + $1,000 * PVIF(i%, 10)

Using financial calculator:

N = 10

PV = -860

PMT = 86

FV = 1000

I/Y = 10.98%

Annual YTM = 10.98%

Price Next Year = $86 * PVIFA(10.98%, 9) + $1,000 * PVIF(10.98%, 9)

Price Next Year = $86 * (1 - (1/1.1098)^9) / 0.1098 + $1,000 / 1.1098

Price Next Year = $868.12

Capital Gain Yield = (Price Next Year - Current Price) / Current Price

Capital Gain Yield = ($868.12 - $860) / $860

Capital Gain Yield = 0.0094

Capital Gain Yield = 0.94%

Answer from: Quest

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Answer from: Quest

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Abond has a par value of $1,000, a time to maturity of 10 years, and a coupon rate of 8.60% with int...

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