Abond has a par value of $1,000, a time to maturity of 15 years, and a coupon rate of 9.00% with interest paid annually. if the current market price is $900, what will be the approximate capital gain of this bond over the next year if its yield to maturity remains unchanged?

The capital gain yield would be 0.34%

Explanation:

The rate is computed by using the excel formula of rate as:

= Rate ( nper, pmt, -pv, fv)

where

nper is number of periods which is 15 years

pmt = fv × Coupon rate

      = 1,000 × 9%

      = 90

pv is present value which is $900

fv is face value which is $1,000

= Rate ( 15, 90, -900, 1000)

= 10.34%

The price after 1 year would be:

By using the excel, it is computed:

= -pv (rate, nper, pmt, fv)

= -900 (10.34%, 14, 90, 1000)

= $903.06

The capital gain yield would be:

Capital gain yield = (Price after 1 year - PV) / PV

                             = ($903.06 - $900) / $900

                             = 3.06 / 900

                             = 0.34%

you will have $2593.74 in 10 years if you set aside $1,000 at 10%

you will have $9321.91 in 20 years if you set aside $2000 at 8%

you will have $1469.32 in 5 years if you set aside $1000 at 8%

you will have $1296.87 in 10 years if you set aside $500 at 10%

you will have $239.66 in 15 years if you set aside $100 at 6%

you will have $4660.96 in 20 years if you set aside $1000 at 8%

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