Exam 16: Managing Bond Portfolios
Exam 1: The Investment Environment59 Questions
Exam 2: Asset Classes and Financial Instruments87 Questions
Exam 3: How Securities Are Traded70 Questions
Exam 4: Mutual Funds and Other Investment Companies71 Questions
Exam 5: Risk, Return, and the Historical Record85 Questions
Exam 6: Capital Allocation to Risky Assets69 Questions
Exam 7: Efficient Diversification80 Questions
Exam 8: Index Models87 Questions
Exam 9: The Capital Asset Pricing Model83 Questions
Exam 10: Arbitrage Pricing Theory and Multifactor Models of Risk and Return77 Questions
Exam 11: The Efficient Market Hypothesis68 Questions
Exam 12: Behavioral Finance and Technical Analysis52 Questions
Exam 13: Empirical Evidence on Security Returns56 Questions
Exam 14: Bond Prices and Yields128 Questions
Exam 15: The Term Structure of Interest Rates66 Questions
Exam 16: Managing Bond Portfolios80 Questions
Exam 17: Macroeconomic and Industry Analysis89 Questions
Exam 18: Equity Valuation Models128 Questions
Exam 19: Financial Statement Analysis90 Questions
Exam 20: Options Markets: Introduction107 Questions
Exam 21: Option Valuation89 Questions
Exam 22: Futures Markets90 Questions
Exam 23: Futures, Swaps, and Risk Management57 Questions
Exam 24: Portfolio Performance Evaluation81 Questions
Exam 25: International Diversification52 Questions
Exam 26: Hedge Funds52 Questions
Exam 27: The Theory of Active Portfolio Management52 Questions
Exam 28: Investment Policy and the Framework of the Cfa Institute81 Questions
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Which of the following are false about the interest-rate sensitivity of bonds? I) Bond prices and yields are inversely related.II) Prices of long-term bonds tend to be more sensitive to interest-rate changes than prices of short-term bonds.III) Interest-rate risk is correlated with the bond's coupon rate.IV) The sensitivity of a bond's price to a change in its yield to maturity is inversely related to the yield to maturity at which the bond is currently selling.
Free
(Multiple Choice)
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Correct Answer:
B
Holding other factors constant, the interest-rate risk of a coupon bond is lower when the bond's
Free
(Multiple Choice)
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Correct Answer:
D
The two components of interest-rate risk are
Free
(Multiple Choice)
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Correct Answer:
D
Consider a bond selling at par with modified duration of 10.6 years and convexity of 210. A 2% decrease in yield would cause the price to increase by 21.2% according to the duration rule. What would be the percentage price change according to the duration-with-convexity rule?
(Multiple Choice)
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The "modified duration" used by practitioners is equal to the Macaulay duration
(Multiple Choice)
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A 7%, 14-year bond has a yield to maturity of 4.4% and duration of 8.5 years. If the market yield changes by 54 basis points, how much change will there be in the bond's price?
(Multiple Choice)
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When interest rates decline, the duration of a 10-year bond selling at a premium
(Multiple Choice)
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Given the time to maturity, the duration of a zero-coupon bond is higher when the discount rate is
(Multiple Choice)
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Which of the following two bonds is more price sensitive to changes in interest rates? 1) A par-value bond, A, with a 12 year to maturity and a 12% coupon rate.
2) A zero-coupon bond, B, with a 12 year to maturity and a 12% yield to maturity.
(Multiple Choice)
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Holding other factors constant, the interest-rate risk of a coupon bond is lower when the bond's
(Multiple Choice)
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Consider a four yearannual bond paying a 7% coupon, with a yield to maturity of 6.0%. What is the duration of the bond?
(Multiple Choice)
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Consider a four year, zero-coupon bond, with a yield to maturity of 7.2%. What is the duration of the bond?
(Multiple Choice)
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The duration of a par-valueannual bond with a coupon rate of 7% and a remaining time to maturity of 3 years is
(Multiple Choice)
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An 8%, 30-year corporate bond was recently being priced to yield 10%. The Macaulay duration for the bond is 10.20 years. Given this information, the bond's modified duration would be
(Multiple Choice)
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The "modified duration" used by practitioners is equal to ______ divided by (one plus the bond's yield to maturity).
(Multiple Choice)
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