Bond A and Bond B both pay annual coupons, mature in 8 years, have a face value of $1000, pay their next coupon in 12 months, and have the same yield-to-maturity. Bond A has a coupon rate of 6.5 percent and is priced at $1,056.78. Bond B has a coupon rate of 7.4 percent. what is the price of bond B?
A. $1,113.56 (plus or minus $4)
B. $1,001.91 (plus or minus $4)
C. $1,056.78 (plus or minus $4)
D. $1,000.00 (plus or minus $4)
E. non of the above is within $4 of the correct answer
C. $1,056.78 (plus or minus $4)
Step-1:Yield to maturity on Bond A | |||||
Yield to maturity on Bond A | =rate(nper,pmt,pv,fv) | ||||
= 5.60% | |||||
Where, | |||||
nper | = | Time | = | 8 | |
pmt | = | Coupon | = | $ 65.00 | |
pv | = | Current Price | = | $ -1,056.78 | |
fv | = | Face Value | = | $ 1,000.00 | |
Step-2:Calculation of Price of bond B | |||||
Bond B's Price | =-pv(rate,nper,pmt,fv) | ||||
= $ 1,056.78 | |||||
Where, | |||||
rate | = | Discount rate | = | 5.60% | |
nper | = | Time | = | 8 | |
pmt | = | Coupon | = | $ 65.00 | |
fv | = | Face Value | = | $ 1,000.00 | |
Get Answers For Free
Most questions answered within 1 hours.