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a. Which set of conditions will result in a bond with the greatest price volatility?

(1) A high coupon and short maturity.

(2) A high coupon and a long maturity.

(3) A low coupon and a short maturity.

(4) A low coupon and a long maturity.

b. An investor who expects declining interest rates would be likely to purchase a bond that has a _____________ coupon and a _____________ term to maturity.

(1) Low, long

(2) High, short

(3) High, long

(4) Zero, long

c. With a zero-coupon bond:

(1) Duration equals the weighted-average term to maturity.

(2) Term to maturity equals duration.

(3) Weighted-average term to maturity equals the term to maturity.

(4) All of the above.

d. As compared with bonds selling at par, deep discount bonds will have:

(1) Greater reinvestment risk.

(2) Greater price volatility.

(3) Less call protection.

(4) None of the above.

Short Answer

Expert verified

a. 4

b. 4

c. 4

d. 2

Step by step solution

01

Explanation on the choice of conditions ‘a’

A low coupon but with a long maturity will lead to the greatest price volatility. Hence option 4 is the correct choice.

02

Explanation on the choice of conditions ‘b’

In the event of a likely declining interest rate, an investor should buy a zero-coupon with a long-term to maturity. Hence option 4 should be the correct choice.

03

Explanation on the choice of features of zero-coupon bond ‘c’

A zero-coupon bond has a duration that equals the weighted-average term to maturity, the Term to maturity equals duration and the Weighted-average term to maturity equals the term to maturity. Hence option 4, i.e. All of the above should be the correct choice.

04

Explanation of features of deep discount bonds ‘d’

Deep discount bonds usually have greater price volatility, when compared with bonds selling at par. Hence option 2 should be the correct option.

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Most popular questions from this chapter

a. Use a spreadsheet to calculate the duration of the two bonds in Spreadsheet 11.1 if the interest rate increases to 12%. Why does the duration of the coupon bond fall while that of the zero remains unchanged?

(Hint: Examine what happens to the weights computed in column E.)

b. Use the same spreadsheet to calculate the duration of the coupon bond if the coupon were 12% instead of 8%. Explain why the duration is lower. (Again, start by looking at column E.)

Redo the previous problem using the same data, but now assume that the bondmakes its coupon payments annually. Why are the yields you compute lower in thiscase?

A 20-year maturity bond with par value \(1,000 makes semiannual coupon payments ata coupon rate of 8%. Find the bond equivalent and effective annual yield to maturity ofthe bond if the bond price is:

a. \)950

b. \(1,000

c. \)1,050

a. Footnote 2 in the chapter presents the formula for the convexity of a bond. Build a spreadsheet to calculate the convexity of the 8% coupon bond in Spreadsheet 11.1 at the initial yield to maturity of 10%.

b. What is the convexity of the zero-coupon bond?

Question: A newly issued bond pays its coupons once a year. Its coupon rate is 5%, its maturity is 20 years, and its yield to maturity is 8%.

a. Find the holding-period return for a one-year investment period if the bond is selling at a yield to maturity of 7% by the end of the year.

b. If you sell the bond after one year when its yield is 7%, what taxes will you owe if the tax rate on interest income is 40% and the tax rate on capital gains income is 30%? The bond is subject to original-issue discount (OID) tax treatment.

c. What is the after-tax holding-period return on the bond?

d. Find the realized compound yield before taxes for a two-year holding period, assuming that (i) you sell the bond after two years, (ii) the bond yield is 7% at the end of the second year, and (iii) the coupon can be reinvested for one year at a 3% interest rate.

e. Use the tax rates in part ( b ) to compute the after-tax two-year realized compound yield. Remember to take account of OID tax rules.

A bond currently sells for \(1,050, which gives it a yield to maturity of 6%. Suppose that if the yield increases by 25 basis points, the price of the bond falls to \)1,025. What is the duration of this bond?

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