You buy a(n) 5.5% coupon, 8-year maturity bond for $985. A year later, the bond price is $1,160. Assume coupons are paid once a year and the face value is $1,000.
a. |
What is the new yield to maturity on the bond (one year from now)? (Do not round intermediate calculations. Round your answer to 2 decimal places.) |
b. |
What is your bond's rate of return over the year? (Round your answer to 2 decimal places.) |
a. |
since it was an 8yr maturity bond, a year later would mean 8-1 = 7yrs left to maturity (n or NPER) |
Bond price given as $1160 (PV) |
Face value given as $1000 (FV) |
,Coupon payment per year or PMT 1000 * 5.5% = 55 |
Approx. YTM = [Coupon + (Face value - Market value of bond) / total period] / [(Face value + Market value of bond) / 2] |
or |
We can find the yield to maturity using RATE function in excel as it gives the exact bond price mentioned in the question |
Rate(nper, PMT, PV,FV, Type) |
PV is entered as a negative figure |
RATE(7,55,-1160,1000) |
2.93790493% |
2.94% when rounded to two decimal places |
b. |
Total Rate of return earned (with coupon) = ((Current price + coupon) - Purchase price) / Purchase price |
((1160+55) - 985) / 985 |
(1215-985)/985 |
230 / 985 |
23.3503% or 23.35% when rounded to 2 decimal places |
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