Deck 15: The Term Structure of Interest Rates

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Question
The expectations theory of the term structure of interest rates states that

A) forward rates are determined by investors'expectations of future interest rates.
B) forward rates exceed the expected future interest rates.
C) yields on long- and short-maturity bonds are determined by the supply and demand for the securities.
D) All of the options are correct.
E) None of the options are correct.
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Question
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} What is the price of a 2-year maturity bond with a 10% coupon rate paid annually? (Par value = $1,000)

A) $1,092
B) $1,054
C) $1,000
D) $1,073
E) None of the options are correct.
Question
An upward sloping yield curve is a(n) _______ yield curve.

A) normal
B) humped
C) inverted
D) flat
E) None of the options are correct.
Question
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} What is the price of a 3-year zero-coupon bond with a par value of $1,000?

A) $863.83
B) $816.58
C) $772.18
D) $765.55
E) None of the options are correct.
Question
If the value of a Treasury bond was higher than the value of the sum of its parts (STRIPPED cash flows),

A) arbitrage would probably occur.
B) arbitrage would probably not occur.
C) the FED would adjust interest rates.
D) None of the options are correct.
Question
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$943.402881.683808.884742.09\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 943.40 \\2 & 881.68 \\3 & 808.88 \\4 & 742.09\end{array} According to the expectations theory, what is the expected forward rate in the third year?

A) 7.00%
B) 7.33%
C) 9.00%
D) 11.19%
E) None of the options are correct.
Question
The yield curve shows at any point in time

A) the relationship between the yield on a bond and the duration of the bond.
B) the relationship between the coupon rate on a bond and time to maturity of the bond.
C) the relationship between yield on a bond and the time to maturity on the bond.
D) All of the options are correct.
E) None of the options are correct.
Question
According to the expectations hypothesis, an upward-sloping yield curve implies that

A) interest rates are expected to remain stable in the future.
B) interest rates are expected to decline in the future.
C) interest rates are expected to increase in the future.
D) interest rates are expected to decline first, then increase.
E) interest rates are expected to increase first, then decrease.
Question
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} What is the yield to maturity of a 3-year zero-coupon bond?

A) 7.03%
B) 9.00%
C) 6.99%
D) 7.49%
E) None of the options are correct.
Question
If the value of a Treasury bond was higher than the value of the sum of its parts (STRIPPED cash flows), you could

A) profit by buying the stripped cash flows and reconstituting the bond.
B) not profit by buying the stripped cash flows and reconstituting the bond.
C) profit by buying the bond and creating STRIPS.
D) not profit by buying the stripped cash flows and reconstituting the bond and profit by buying the bond and creating STRIPS.
E) None of the options are correct.
Question
Which of the following are possible explanations for the term structure of interest rates?

A) The expectations theory
B) The liquidity preference theory
C) Modern portfolio theory
D) The expectations theory and the liquidity preference theory
Question
An inverted yield curve implies that

A) long-term interest rates are lower than short-term interest rates.
B) long-term interest rates are higher than short-term interest rates.
C) long-term interest rates are the same as short-term interest rates.
D) intermediate-term interest rates are higher than either short- or long-term interest rates.
E) None of the options are correct.
Question
If the value of a Treasury bond was lower than the value of the sum of its parts (STRIPPED cash flows),

A) arbitrage would probably occur.
B) arbitrage would probably not occur.
C) the FED would adjust interest rates.
D) None of the options are correct.
Question
______ can occur if _____.

A) Arbitrage; the law of one price is not violated
B) Arbitrage; the law of one price is violated
C) Low-risk economic profit; the law of one price is not violated
D) Low-risk economic profit; the law of one price is violated
E) Arbitrage and low-risk economic profit; the law of one price is violated
Question
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} If you have just purchased a 4-year zero-coupon bond, what would be the expected rate of return on your investment in the first year if the implied forward rates stay the same? (Par value of the bond = $1,000)

A) 5%
B) 7%
C) 9%
D) 10%
E) None of the options are correct.
Question
Structure of interest rates is

A) the relationship between the rates of interest on all securities.
B) the relationship between the interest rate on a security and its time to maturity.
C) the relationship between the yield on a bond and its default rate.
D) All of the options are correct.
E) None of the options are correct.
Question
Bond stripping and bond reconstitution offer opportunities for ______, which can occur if the _________ is violated.

A) arbitrage; law of one price
B) arbitrage; restrictive covenants
C) huge losses; law of one price
D) huge losses; restrictive covenants
Question
If the value of a Treasury bond was lower than the value of the sum of its parts (STRIPPED cash flows), you could

A) profit by buying the stripped cash flows and reconstituting the bond.
B) not profit by buying the stripped cash flows and reconstituting the bond.
C) profit by buying the bond and creating STRIPS.
D) not profit by buying the stripped cash flows and reconstituting the bond and profit by buying the bond and creating STRIPS.
E) None of the options are correct.
Question
Treasury STRIPS are

A) securities issued by the Treasury with very long maturities.
B) extremely risky securities.
C) created by selling each coupon or principal payment from a whole Treasury bond as a separate cash flow.
D) created by pooling mortgage payments made to the Treasury.
Question
The value of a Treasury bond should

A) be equal to the sum of the value of STRIPS created from it.
B) be less than the sum of the value of STRIPS created from it.
C) be greater than the sum of the value of STRIPS created from it.
D) All of the options are correct.
Question
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$943.402881.683808.884742.09\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 943.40 \\2 & 881.68 \\3 & 808.88 \\4 & 742.09\end{array} What is the price of a 4-year maturity bond with a 12% coupon rate paid annually? (Par value = $1,000.)

A) $742.09
B) $1,222.09
C) $1,000.00
D) $1,141.92
E) None of the options are correct.
Question
The on the run yield curve is

A) a plot of yield as a function of maturity for zero-coupon bonds.
B) a plot of yield as a function of maturity for recently-issued coupon bonds trading at or near par.
C) a plot of yield as a function of maturity for corporate bonds with different risk ratings.
D) a plot of liquidity premiums for different maturities.
Question
Given the yield on a 3-year zero-coupon bond is 7.2% and forward rates of 6.1% in year 1 and 6.9% in year 2, what must be the forward rate in year 3?

A) 8.4%
B) 8.6%
C) 8.1%
D) 8.9%
E) None of the options are correct.
Question
Forward rates ____________ future short rates because ____________.

A) are equal to; they are both extracted from yields to maturity
B) are equal to; they are perfect forecasts
C) differ from; they are imperfect forecasts
D) differ from; forward rates are estimated from dealer quotes while future short rates are extracted from yields to maturity
E) are equal to; although they are estimated from different sources, they both are used by traders to make purchase decisions
Question
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$943.402881.683808.884742.09\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 943.40 \\2 & 881.68 \\3 & 808.88 \\4 & 742.09\end{array} What is the yield to maturity on a 3-year zero-coupon bond?

A) 6.37%
B) 9.00%
C) 7.33%
D) 10.00%
E) None of the options are correct.
Question
What is the price of a 2-year maturity bond with a 5% coupon rate paid annually? (Par value = $1,000.) Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 3%14%25%36%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 3 \% \\1 & 4 \% \\2 & 5 \% \\3 & 6 \%\end{array}

A) $1,092.97
B) $1,054.24
C) $1,028.51
D) $1,073.34
E) None of the options are correct.
Question
The pure yield curve can be estimated

A) by using zero-coupon Treasuries.
B) by using stripped Treasuries if each coupon is treated as a separate "zero."
C) by using corporate bonds with different risk ratings.
D) by estimating liquidity premiums for different maturities.
E) by using zero-coupon Treasuries and by using stripped Treasuries if each coupon is treated as a separate "zero."
Question
The yield curve is a component of

A) the Dow Jones Industrial Average.
B) the consumer price index.
C) the index of leading economic indicators.
D) the producer price index.
E) the inflation index.
Question
An inverted yield curve is one

A) with a hump in the middle.
B) constructed by using convertible bonds.
C) that is relatively flat.
D) that plots the inverse relationship between bond prices and bond yields.
E) that slopes downward.
Question
Which of the following combinations will result in a sharply-increasing yield curve?

A) Increasing future expected short rates and increasing liquidity premiums
B) Decreasing future expected short rates and increasing liquidity premiums
C) Increasing future expected short rates and decreasing liquidity premiums
D) Increasing future expected short rates and constant liquidity premiums
E) Constant future expected short rates and increasing liquidity premiums
Question
The most recently issued Treasury securities are called
A. on the run.
B. off the run.
C. on the market.
D. off the market.
E. None of the options are correct.
Question
If you have just purchased a 4-year zero-coupon bond, what would be the expected rate of return on your investment in the first year if the implied forward rates stay the same? (Par value of the bond = $1,000.) Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 3%14%25%36%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 3 \% \\1 & 4 \% \\2 & 5 \% \\3 & 6 \%\end{array}

A) 5%
B) 3%
C) 9%
D) 10%
E) None of the options are correct.
Question
The yield curve
A. is a graphical depiction of term structure of interest rates.
B. is usually depicted for U.S. Treasuries in order to hold risk constant across maturities and yields.
C. is usually depicted for corporate bonds of different ratings.
D.is a graphical depiction of term structure of interest rates and is usually depicted for U.S. Treasuries in order to hold risk constant across maturities and yields.
E. is a graphical depiction of term structure of interest rates and is usually depicted for corporate bonds of different ratings.
Question
According to the expectations theory, what is the expected forward rate in the third year? The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array}

A) 7.23%
B) 9.37%
C) 9.00%
D) 10.9%
Question
When computing yield to maturity, the implicit reinvestment assumption is that the interest payments are reinvested at the

A) coupon rate.
B) current yield.
C) yield to maturity at the time of the investment.
D) prevailing yield to maturity at the time interest payments are received.
E) the average yield to maturity throughout the investment period.
Question
An upward-sloping yield curve

A) may be an indication that interest rates are expected to increase.
B) may incorporate a liquidity premium.
C) may reflect the confounding of the liquidity premium with interest rate expectations.
D) All of the options are correct.
E) None of the options are correct.
Question
Given the bond described above, if interest were paid semi-annually (rather than annually), and the bond continued to be priced at $850, the resulting effective annual yield to maturity would be  Par Value $1,000 Time to Maturity 20 Years  Coupon 10% (paid annually)  Current price $850 Yield to Maturity 12%\begin{array}{lc}\text { Par Value } & \$ 1,000 \\\text { Time to Maturity } & 20 \text { Years } \\\text { Coupon } & 10 \% \text { (paid annually) } \\\text { Current price } & \$ 850 \\\text { Yield to Maturity } & 12 \%\end{array}

A) less than 12%.
B) more than 12%.
C) 12%.
D) Cannot be determined.
E) None of the options are correct.
Question
Investors can use publicly available financial data to determine which of the following? I) The shape of the yield curve
II) Expected future short-term rates (if liquidity premiums are ignored)
III) The direction the Dow indexes are heading
IV) The actions to be taken by the Federal Reserve

A) I and II
B) I and III
C) I, II, and III
D) I, III, and IV
E) I, II, III, and IV
Question
The "break-even" interest rate for year n that equates the return on an n-period zero-coupon bond to that of an n 1 period zero-coupon bond rolled over into a one-year bond in year n is defined as

A) the forward rate.
B) the short rate.
C) the yield to maturity.
D) the discount rate.
E) None of the options are correct.
Question
What is the yield to maturity of a 3-year zero-coupon bond? Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 3%14%25%36%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 3 \% \\1 & 4 \% \\2 & 5 \% \\3 & 6 \%\end{array}

A) 7.00%
B) 9.00%
C) 6.99%
D) 4.00%
E) None of the options are correct.
Question
Given the bond described above, if interest were paid semi-annually (rather than annually) and the bond continued to be priced at $917.99, the resulting effective annual yield to maturity would be  Par Value $1,000 Time to Maturity 18 Years  Coupon 9% (paid annually)  Current price $917.99 Yield to Maturity 12%\begin{array}{lc}\text { Par Value } & \$ 1,000 \\\text { Time to Maturity } & 18 \text { Years } \\\text { Coupon } & 9 \% \text { (paid annually) } \\\text { Current price } & \$ 917.99 \\\text { Yield to Maturity } & 12 \%\end{array}

A) less than 10%.
B) more than 10%.
C) 10%.
D) Cannot be determined.
E) None of the options are correct.
Question
What should the purchase price of a 3-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $887.42
B) $871.12
C) $879.54
D) $856.02
E) $866.32
Question
What should the purchase price of a 5-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $776.14
B) $721.15
C) $779.54
D) $756.02
E) $766.32
Question
Calculate the price at the beginning of year 1 of an 8% annual coupon bond with face value $1,000 and 5 years to maturity.  1-Year  Forward  Year  Rate 15%25.5%36.0%46.5%57.0%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 5 \% \\2 & 5.5 \% \\3 & 6.0 \% \\4 & 6.5 \% \\5 & 7.0 \%\end{array}

A) $1,105.47
B) $1,131.91
C) $1,084.25
D) $1,150.01
E) $719.75
Question
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array} What is the price of a 4-year maturity bond with a 10% coupon rate paid annually? (Par values = $1,000.)

A) $742.09
B) $1,222.09
C) $1,035.66
D) $1,141.84
Question
What is the yield to maturity of a 5-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 5.5%
E) 5.8%
Question
What is the yield to maturity of a 1-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 5.5%
E) 5.8%
Question
What should the purchase price of a 2-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $966.87
B) $911.37
C) $950.21
D) $956.02
E) $945.51
Question
What is the yield to maturity of a 4-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.69%
B) 4.95%
C) 5.02%
D) 5.05%
E) 5.08%
Question
What should the purchase price of a 2-year zero-coupon bond be if it is purchased at the beginning of year 2 and has face value of $1,000?  1-Year  Forward  Year  Rate 15%25.5%36.0%46.5%57.0%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 5 \% \\2 & 5.5 \% \\3 & 6.0 \% \\4 & 6.5 \% \\5 & 7.0 \%\end{array}

A) $877.54
B) $888.33
C) $883.32
D) $894.21
E) $871.80
Question
What is the yield to maturity of a 2-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 4.7%
E) 5.8%
Question
What is the yield to maturity on a 3-year zero-coupon bond? The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array}

A) 6.37%
B) 9.00%
C) 7.33%
D) 8.24%
Question
What is the yield to maturity of a 3-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 5.5%
E) 5.8%
Question
What should the purchase price of a 4-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $887.42
B) $821.15
C) $879.54
D) $856.02
E) $866.32
Question
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array} You have purchased a 4-year maturity bond with a 9% coupon rate paid annually. The bond has a par value of $1,000. What would the price of the bond be one year from now if the implied forward rates stay the same?

A) $995.63
B) $1,108.88
C) $1,000.00
D) $1,042.78
Question
What would the yield to maturity be on a four-year zero-coupon bond purchased today?  1-Year  Forward  Year  Rate 15%25.5%36.0%46.5%57.0%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 5 \% \\2 & 5.5 \% \\3 & 6.0 \% \\4 & 6.5 \% \\5 & 7.0 \%\end{array}

A) 5.75%
B) 6.30%
C) 5.65%
D) 5.25%
Question
Given the yield on a 3-year zero-coupon bond is 7% and forward rates of 6% in year 1 and 6.5% in year 2, what must be the forward rate in year 3?

A) 7.2%
B) 8.6%
C) 8.5%
D) 6.9%
Question
What should the purchase price of a 1-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $966.37
B) $912.87
C) $950.21
D) $956.02
E) $945.51
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Deck 15: The Term Structure of Interest Rates
1
The expectations theory of the term structure of interest rates states that

A) forward rates are determined by investors'expectations of future interest rates.
B) forward rates exceed the expected future interest rates.
C) yields on long- and short-maturity bonds are determined by the supply and demand for the securities.
D) All of the options are correct.
E) None of the options are correct.
A
Explanation: The forward rate equals the market consensus expectation of future short interest rates.
2
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} What is the price of a 2-year maturity bond with a 10% coupon rate paid annually? (Par value = $1,000)

A) $1,092
B) $1,054
C) $1,000
D) $1,073
E) None of the options are correct.
$1,073
3
An upward sloping yield curve is a(n) _______ yield curve.

A) normal
B) humped
C) inverted
D) flat
E) None of the options are correct.
A
Explanation: The upward sloping yield curve is referred to as the normal yield curve, probably because, historically, the upward sloping yield curve is the shape that has been observed most frequently.
4
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} What is the price of a 3-year zero-coupon bond with a par value of $1,000?

A) $863.83
B) $816.58
C) $772.18
D) $765.55
E) None of the options are correct.
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5
If the value of a Treasury bond was higher than the value of the sum of its parts (STRIPPED cash flows),

A) arbitrage would probably occur.
B) arbitrage would probably not occur.
C) the FED would adjust interest rates.
D) None of the options are correct.
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6
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$943.402881.683808.884742.09\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 943.40 \\2 & 881.68 \\3 & 808.88 \\4 & 742.09\end{array} According to the expectations theory, what is the expected forward rate in the third year?

A) 7.00%
B) 7.33%
C) 9.00%
D) 11.19%
E) None of the options are correct.
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7
The yield curve shows at any point in time

A) the relationship between the yield on a bond and the duration of the bond.
B) the relationship between the coupon rate on a bond and time to maturity of the bond.
C) the relationship between yield on a bond and the time to maturity on the bond.
D) All of the options are correct.
E) None of the options are correct.
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8
According to the expectations hypothesis, an upward-sloping yield curve implies that

A) interest rates are expected to remain stable in the future.
B) interest rates are expected to decline in the future.
C) interest rates are expected to increase in the future.
D) interest rates are expected to decline first, then increase.
E) interest rates are expected to increase first, then decrease.
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9
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} What is the yield to maturity of a 3-year zero-coupon bond?

A) 7.03%
B) 9.00%
C) 6.99%
D) 7.49%
E) None of the options are correct.
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10
If the value of a Treasury bond was higher than the value of the sum of its parts (STRIPPED cash flows), you could

A) profit by buying the stripped cash flows and reconstituting the bond.
B) not profit by buying the stripped cash flows and reconstituting the bond.
C) profit by buying the bond and creating STRIPS.
D) not profit by buying the stripped cash flows and reconstituting the bond and profit by buying the bond and creating STRIPS.
E) None of the options are correct.
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11
Which of the following are possible explanations for the term structure of interest rates?

A) The expectations theory
B) The liquidity preference theory
C) Modern portfolio theory
D) The expectations theory and the liquidity preference theory
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12
An inverted yield curve implies that

A) long-term interest rates are lower than short-term interest rates.
B) long-term interest rates are higher than short-term interest rates.
C) long-term interest rates are the same as short-term interest rates.
D) intermediate-term interest rates are higher than either short- or long-term interest rates.
E) None of the options are correct.
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13
If the value of a Treasury bond was lower than the value of the sum of its parts (STRIPPED cash flows),

A) arbitrage would probably occur.
B) arbitrage would probably not occur.
C) the FED would adjust interest rates.
D) None of the options are correct.
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14
______ can occur if _____.

A) Arbitrage; the law of one price is not violated
B) Arbitrage; the law of one price is violated
C) Low-risk economic profit; the law of one price is not violated
D) Low-risk economic profit; the law of one price is violated
E) Arbitrage and low-risk economic profit; the law of one price is violated
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15
Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 6%17%29%310%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 6 \% \\1 & 7 \% \\2 & 9 \% \\3 & 10 \%\end{array} If you have just purchased a 4-year zero-coupon bond, what would be the expected rate of return on your investment in the first year if the implied forward rates stay the same? (Par value of the bond = $1,000)

A) 5%
B) 7%
C) 9%
D) 10%
E) None of the options are correct.
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16
Structure of interest rates is

A) the relationship between the rates of interest on all securities.
B) the relationship between the interest rate on a security and its time to maturity.
C) the relationship between the yield on a bond and its default rate.
D) All of the options are correct.
E) None of the options are correct.
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17
Bond stripping and bond reconstitution offer opportunities for ______, which can occur if the _________ is violated.

A) arbitrage; law of one price
B) arbitrage; restrictive covenants
C) huge losses; law of one price
D) huge losses; restrictive covenants
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18
If the value of a Treasury bond was lower than the value of the sum of its parts (STRIPPED cash flows), you could

A) profit by buying the stripped cash flows and reconstituting the bond.
B) not profit by buying the stripped cash flows and reconstituting the bond.
C) profit by buying the bond and creating STRIPS.
D) not profit by buying the stripped cash flows and reconstituting the bond and profit by buying the bond and creating STRIPS.
E) None of the options are correct.
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19
Treasury STRIPS are

A) securities issued by the Treasury with very long maturities.
B) extremely risky securities.
C) created by selling each coupon or principal payment from a whole Treasury bond as a separate cash flow.
D) created by pooling mortgage payments made to the Treasury.
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20
The value of a Treasury bond should

A) be equal to the sum of the value of STRIPS created from it.
B) be less than the sum of the value of STRIPS created from it.
C) be greater than the sum of the value of STRIPS created from it.
D) All of the options are correct.
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21
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$943.402881.683808.884742.09\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 943.40 \\2 & 881.68 \\3 & 808.88 \\4 & 742.09\end{array} What is the price of a 4-year maturity bond with a 12% coupon rate paid annually? (Par value = $1,000.)

A) $742.09
B) $1,222.09
C) $1,000.00
D) $1,141.92
E) None of the options are correct.
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22
The on the run yield curve is

A) a plot of yield as a function of maturity for zero-coupon bonds.
B) a plot of yield as a function of maturity for recently-issued coupon bonds trading at or near par.
C) a plot of yield as a function of maturity for corporate bonds with different risk ratings.
D) a plot of liquidity premiums for different maturities.
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23
Given the yield on a 3-year zero-coupon bond is 7.2% and forward rates of 6.1% in year 1 and 6.9% in year 2, what must be the forward rate in year 3?

A) 8.4%
B) 8.6%
C) 8.1%
D) 8.9%
E) None of the options are correct.
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24
Forward rates ____________ future short rates because ____________.

A) are equal to; they are both extracted from yields to maturity
B) are equal to; they are perfect forecasts
C) differ from; they are imperfect forecasts
D) differ from; forward rates are estimated from dealer quotes while future short rates are extracted from yields to maturity
E) are equal to; although they are estimated from different sources, they both are used by traders to make purchase decisions
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25
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$943.402881.683808.884742.09\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 943.40 \\2 & 881.68 \\3 & 808.88 \\4 & 742.09\end{array} What is the yield to maturity on a 3-year zero-coupon bond?

A) 6.37%
B) 9.00%
C) 7.33%
D) 10.00%
E) None of the options are correct.
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26
What is the price of a 2-year maturity bond with a 5% coupon rate paid annually? (Par value = $1,000.) Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 3%14%25%36%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 3 \% \\1 & 4 \% \\2 & 5 \% \\3 & 6 \%\end{array}

A) $1,092.97
B) $1,054.24
C) $1,028.51
D) $1,073.34
E) None of the options are correct.
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27
The pure yield curve can be estimated

A) by using zero-coupon Treasuries.
B) by using stripped Treasuries if each coupon is treated as a separate "zero."
C) by using corporate bonds with different risk ratings.
D) by estimating liquidity premiums for different maturities.
E) by using zero-coupon Treasuries and by using stripped Treasuries if each coupon is treated as a separate "zero."
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28
The yield curve is a component of

A) the Dow Jones Industrial Average.
B) the consumer price index.
C) the index of leading economic indicators.
D) the producer price index.
E) the inflation index.
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29
An inverted yield curve is one

A) with a hump in the middle.
B) constructed by using convertible bonds.
C) that is relatively flat.
D) that plots the inverse relationship between bond prices and bond yields.
E) that slopes downward.
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30
Which of the following combinations will result in a sharply-increasing yield curve?

A) Increasing future expected short rates and increasing liquidity premiums
B) Decreasing future expected short rates and increasing liquidity premiums
C) Increasing future expected short rates and decreasing liquidity premiums
D) Increasing future expected short rates and constant liquidity premiums
E) Constant future expected short rates and increasing liquidity premiums
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31
The most recently issued Treasury securities are called
A. on the run.
B. off the run.
C. on the market.
D. off the market.
E. None of the options are correct.
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32
If you have just purchased a 4-year zero-coupon bond, what would be the expected rate of return on your investment in the first year if the implied forward rates stay the same? (Par value of the bond = $1,000.) Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 3%14%25%36%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 3 \% \\1 & 4 \% \\2 & 5 \% \\3 & 6 \%\end{array}

A) 5%
B) 3%
C) 9%
D) 10%
E) None of the options are correct.
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33
The yield curve
A. is a graphical depiction of term structure of interest rates.
B. is usually depicted for U.S. Treasuries in order to hold risk constant across maturities and yields.
C. is usually depicted for corporate bonds of different ratings.
D.is a graphical depiction of term structure of interest rates and is usually depicted for U.S. Treasuries in order to hold risk constant across maturities and yields.
E. is a graphical depiction of term structure of interest rates and is usually depicted for corporate bonds of different ratings.
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34
According to the expectations theory, what is the expected forward rate in the third year? The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array}

A) 7.23%
B) 9.37%
C) 9.00%
D) 10.9%
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35
When computing yield to maturity, the implicit reinvestment assumption is that the interest payments are reinvested at the

A) coupon rate.
B) current yield.
C) yield to maturity at the time of the investment.
D) prevailing yield to maturity at the time interest payments are received.
E) the average yield to maturity throughout the investment period.
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36
An upward-sloping yield curve

A) may be an indication that interest rates are expected to increase.
B) may incorporate a liquidity premium.
C) may reflect the confounding of the liquidity premium with interest rate expectations.
D) All of the options are correct.
E) None of the options are correct.
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37
Given the bond described above, if interest were paid semi-annually (rather than annually), and the bond continued to be priced at $850, the resulting effective annual yield to maturity would be  Par Value $1,000 Time to Maturity 20 Years  Coupon 10% (paid annually)  Current price $850 Yield to Maturity 12%\begin{array}{lc}\text { Par Value } & \$ 1,000 \\\text { Time to Maturity } & 20 \text { Years } \\\text { Coupon } & 10 \% \text { (paid annually) } \\\text { Current price } & \$ 850 \\\text { Yield to Maturity } & 12 \%\end{array}

A) less than 12%.
B) more than 12%.
C) 12%.
D) Cannot be determined.
E) None of the options are correct.
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38
Investors can use publicly available financial data to determine which of the following? I) The shape of the yield curve
II) Expected future short-term rates (if liquidity premiums are ignored)
III) The direction the Dow indexes are heading
IV) The actions to be taken by the Federal Reserve

A) I and II
B) I and III
C) I, II, and III
D) I, III, and IV
E) I, II, III, and IV
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39
The "break-even" interest rate for year n that equates the return on an n-period zero-coupon bond to that of an n 1 period zero-coupon bond rolled over into a one-year bond in year n is defined as

A) the forward rate.
B) the short rate.
C) the yield to maturity.
D) the discount rate.
E) None of the options are correct.
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40
What is the yield to maturity of a 3-year zero-coupon bond? Suppose that all investors expect that interest rates for the 4 years will be as follows:  Forward  Year  Interest Rate 0 (today) 3%14%25%36%\begin{array}{lr}& \text { Forward } \\\text { Year } & \text { Interest Rate } \\\hline 0 & \text { (today) } 3 \% \\1 & 4 \% \\2 & 5 \% \\3 & 6 \%\end{array}

A) 7.00%
B) 9.00%
C) 6.99%
D) 4.00%
E) None of the options are correct.
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41
Given the bond described above, if interest were paid semi-annually (rather than annually) and the bond continued to be priced at $917.99, the resulting effective annual yield to maturity would be  Par Value $1,000 Time to Maturity 18 Years  Coupon 9% (paid annually)  Current price $917.99 Yield to Maturity 12%\begin{array}{lc}\text { Par Value } & \$ 1,000 \\\text { Time to Maturity } & 18 \text { Years } \\\text { Coupon } & 9 \% \text { (paid annually) } \\\text { Current price } & \$ 917.99 \\\text { Yield to Maturity } & 12 \%\end{array}

A) less than 10%.
B) more than 10%.
C) 10%.
D) Cannot be determined.
E) None of the options are correct.
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42
What should the purchase price of a 3-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $887.42
B) $871.12
C) $879.54
D) $856.02
E) $866.32
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43
What should the purchase price of a 5-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $776.14
B) $721.15
C) $779.54
D) $756.02
E) $766.32
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44
Calculate the price at the beginning of year 1 of an 8% annual coupon bond with face value $1,000 and 5 years to maturity.  1-Year  Forward  Year  Rate 15%25.5%36.0%46.5%57.0%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 5 \% \\2 & 5.5 \% \\3 & 6.0 \% \\4 & 6.5 \% \\5 & 7.0 \%\end{array}

A) $1,105.47
B) $1,131.91
C) $1,084.25
D) $1,150.01
E) $719.75
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45
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array} What is the price of a 4-year maturity bond with a 10% coupon rate paid annually? (Par values = $1,000.)

A) $742.09
B) $1,222.09
C) $1,035.66
D) $1,141.84
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46
What is the yield to maturity of a 5-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 5.5%
E) 5.8%
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47
What is the yield to maturity of a 1-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 5.5%
E) 5.8%
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48
What should the purchase price of a 2-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $966.87
B) $911.37
C) $950.21
D) $956.02
E) $945.51
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49
What is the yield to maturity of a 4-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.69%
B) 4.95%
C) 5.02%
D) 5.05%
E) 5.08%
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50
What should the purchase price of a 2-year zero-coupon bond be if it is purchased at the beginning of year 2 and has face value of $1,000?  1-Year  Forward  Year  Rate 15%25.5%36.0%46.5%57.0%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 5 \% \\2 & 5.5 \% \\3 & 6.0 \% \\4 & 6.5 \% \\5 & 7.0 \%\end{array}

A) $877.54
B) $888.33
C) $883.32
D) $894.21
E) $871.80
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51
What is the yield to maturity of a 2-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 4.7%
E) 5.8%
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52
What is the yield to maturity on a 3-year zero-coupon bond? The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array}

A) 6.37%
B) 9.00%
C) 7.33%
D) 8.24%
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53
What is the yield to maturity of a 3-year bond?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) 4.6%
B) 4.9%
C) 5.2%
D) 5.5%
E) 5.8%
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54
What should the purchase price of a 4-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $887.42
B) $821.15
C) $879.54
D) $856.02
E) $866.32
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55
The following is a list of prices for zero-coupon bonds with different maturities and par values of $1,000.  Maturity  (Years)  Price 1$925.152862.573788.664711.00\begin{array}{cc}\text { Maturity }\\\text { (Years) } & \text { Price } \\1 & \$ 925.15 \\2 & 862.57 \\3 & 788.66 \\4 & 711.00\end{array} You have purchased a 4-year maturity bond with a 9% coupon rate paid annually. The bond has a par value of $1,000. What would the price of the bond be one year from now if the implied forward rates stay the same?

A) $995.63
B) $1,108.88
C) $1,000.00
D) $1,042.78
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56
What would the yield to maturity be on a four-year zero-coupon bond purchased today?  1-Year  Forward  Year  Rate 15%25.5%36.0%46.5%57.0%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 5 \% \\2 & 5.5 \% \\3 & 6.0 \% \\4 & 6.5 \% \\5 & 7.0 \%\end{array}

A) 5.75%
B) 6.30%
C) 5.65%
D) 5.25%
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57
Given the yield on a 3-year zero-coupon bond is 7% and forward rates of 6% in year 1 and 6.5% in year 2, what must be the forward rate in year 3?

A) 7.2%
B) 8.6%
C) 8.5%
D) 6.9%
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58
What should the purchase price of a 1-year zero-coupon bond be if it is purchased today and has face value of $1,000?  1-Year  Forward  Year  Rate 14.6%24.9%35.2%45.5%56.8%\begin{array}{lr}&\text { 1-Year } \\&\text { Forward }\\\text { Year } & \text { Rate } \\1 & 4.6 \% \\2 & 4.9 \% \\3 & 5.2 \% \\4 & 5.5 \% \\5 & 6.8 \%\end{array}

A) $966.37
B) $912.87
C) $950.21
D) $956.02
E) $945.51
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