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A bond that pays interest annually has a 6 percent promised yield and a price of $1,025. Annual interest rates are now projected to fall 50 basis points. The bond's duration is six years. What is the predicted new bond price after the interest rate change? (Watch your rounding.)


A) $1,042.33
B) $995.99
C) $1,054.01
D) $987.44
E) None of the options presented

F) A) and E)
G) B) and D)

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A 10-year annual payment corporate coupon bond has an expected return of 11 percent and a required return of 10 percent. The bond's market price is


A) greater than its PV.
B) less than par.
C) less than its E(r) .
D) less than its PV.
E) $1,000.00.

F) A) and D)
G) B) and C)

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A six-year annual payment corporate bond has a required return of 9.5 percent and an 8 percent coupon. Its market value is $20 over its PV. What is the bond's E(r) ?


A) 8.00 percent
B) 10.21 percent
C) 9.98 percent
D) 9.03 percent
E) 3.53 percent

F) C) and D)
G) B) and D)

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A decrease in interest rates will


A) decrease the bond's PV.
B) increase the bond's duration.
C) lower the bond's coupon rate.
D) change the bond's payment frequency.
E) not affect the bond's duration.

F) None of the above
G) A) and D)

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What is convexity? How does convexity affect duration-based predicted price changes for interest rates changes? Convexity is a measure of the nonlinearity (curvature)of a change in a bond's price caused by a change in interest rates. The level of convexity increases for greater interest rate changes. Duration is a linear estimate of a bond's price change as the interest rate changes from its current level. Due to convexity,the greater the interest rate change,the greater the error in using duration to estimate the bond's price change. For a multimillion-dollar bond portfolio,the dollar errors can be quite significant. In abnormal markets,bond investors may face more or less risk than the bond's duration would imply. Calculus

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Duration is the first derivative of the ...

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Convexity arises because


A) bonds pay interest semiannually.
B) coupon changes are the opposite sign of interest rate changes.
C) duration is an increasing function of maturity.
D) present values are a nonlinear function of interest rates.
E) duration increases at higher interest rates.

F) A) and E)
G) A) and B)

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Conceptually,why does a bond's price fall when required returns rise on an existing fixed income security?

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Since the cash flows are set by contract...

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A 10-year maturity zero coupon bond will have lower price volatility than a 10-year bond with a 10 percent coupon.

A) True
B) False

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A 10-year maturity coupon bond has a six-year duration. An equivalent 20-year bond with the same coupon has a duration


A) equal to 12 years.
B) less than six years.
C) less than 12 years.
D) equal to six years.
E) greater than 20 years.

F) A) and C)
G) D) and E)

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A corporate bond has a coupon rate of 10 percent and a required return of 10 percent. This bond's price is


A) $924.18.
B) $1,000.00.
C) $879.68.
D) $1,124.83.
E) not possible to determine from the information given.

F) B) and C)
G) A) and E)

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Ignoring default risk,if a bond's expected return is greater than its required return,then the bond's market price must be greater than the present value of the bond's cash flows.

A) True
B) False

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A 12-year annual payment corporate bond has a market price of $925. It pays annual interest of $60 and its required rate of return is 7 percent. By how much is the bond mispriced?


A) $0.00
B) Overpriced by $7.29
C) Underpriced by $7.29
D) Overpriced by $4.43
E) Underpriced by $4.43

F) C) and D)
G) B) and C)

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A 15-year,7 percent coupon annual payment corporate bond has a PV of $1,055.62. However,you pay $1,024.32 for the bond. By how many basis points is your E(r)different from your r?

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r = 6.41%
1,055.62 = 70 × [PVI...

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The required rate of return on a bond is


A) the interest rate that equates the current market price of the bond with the present value of all future cash flows received.
B) equivalent to the current yield for non-par bonds.
C) less than the E(r) for discount bonds and greater than the E(r) for premium bonds.
D) inversely related to a bond's risk and coupon.
E) none of the options.

F) B) and E)
G) C) and D)

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An annual payment bond with a $1,000 par has a 5 percent quoted coupon rate,a 6 percent promised YTM,and six years to maturity. What is the bond's duration?


A) 5.31 years
B) 5.25 years
C) 4.76 years
D) 4.16 years
E) 3.19 years

F) All of the above
G) A) and E)

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A security has an expected return less than its required return. This security is


A) selling at a premium to par.
B) selling at a discount to par.
C) selling for more than its PV.
D) selling for less than its PV.
E) a zero coupon bond.

F) A) and E)
G) A) and D)

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An annual payment bond has a 9 percent required return. Interest rates are projected to fall 25 basis points. The bond's duration is 12 years. What is the predicted price change?


A) -2.75 percent
B) 33.33 percent
C) 1.95 percent
D) -1.95 percent
E) 2.75 percent

F) C) and D)
G) A) and E)

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The higher a bond's coupon,the lower the bond's price volatility.

A) True
B) False

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A bond that pays interest semiannually has a 6 percent promised yield and a price of $1,045. Annual interest rates are now projected to increase 50 basis points. The bond's duration is five years. What is the predicted new bond price after the interest rate change? (Watch your rounding.)


A) $1,020.35
B) $1,069.65
C) $1,070.36
D) $1,019.64
E) None of the options presented

F) A) and B)
G) A) and E)

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The greater a security's coupon,the lower the security's price sensitivity to an interest rate change,ceteris paribus.

A) True
B) False

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