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Alex_Xolod [135]
3 years ago
15

In November 2017, Treasury 4 5/8s of 2042 offered a semiannually compounded yield to maturity of 2.62%. Recognizing that coupons

are paid semiannually, calculate the bond's price. Assume face value is $1,000. (Do not round intermediate calculations. Round your answer to 2 decimal places.)
Business
1 answer:
Zigmanuir [339]3 years ago
7 0

Answer:

Price of Bond = $1,365.98

Explanation:

Face Value = $1000

Yield to Maturity = 2.62% compounded semiannually

Coupon Rate = 4 5/8 = 4+ 5/8 = 4.625%

Time To Maturity = 2042-2017 = 25 years

Semiannual Coupon Payment = 4.625% *1000/2

Semiannual Coupon Payment = $23.125

Price of Bond = 23.125(P/A,1.31%,50) + 1000(P/F,1.31%,50)

Price of Bond = 23.125*36.514 + 1000*0.5216

Price of Bond = 844.38 + 521.6

Price of Bond = $1,365.98.

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thatcher corporation's bonds will mature in 13 years. the bonds have a face value of $1,000 and a 9.5% coupon rate, paid semiann
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Thatcher corporation's bonds yield to maturity is 7.66%

Thatcher corporation's bonds yield to call is 7.77%

What is the difference between yield to maturity and to call?

The yield to maturity is the rate of return an investor in thatcher corporation's bonds would earn over the  entire period of bond investment which is 13 years whereas the yield to call is the rate of return until the bond is called in 5 years

The yield in each can be determined using a financial calculator which requires that the calculator be set to its end mode before making necessary inputs as shown below because the coupons would be paid at the end of each semiannual period:

YTM:

N=26(number of semiannual periods in 13 years)

PMT=47.50(semiannual coupon=9.5%*1000/2)

PV=-1150(current bond price)

FV=1000(face value of the bond=redemption value)

CPT(press compute)

I/Y=3.8289035%(semiannual YTM)

annual YTM=3.8289035%*2

annual YTM=7.66%

YTC:

N=10(number of semiannual periods in 5 years)

PMT=47.50(semiannual coupon=9.5%*1000/2)

PV=-1150(current bond price)

FV=1050(call price in 5 years)

CPT(press compute)

I/Y=3.3852663%

(semiannual YTM)

annual YTM=3.3852663%*2

annual YTM=7.77%

Find out more about bond yield on:brainly.com/question/13408821

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