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Reading 63: Understanding Yield Spreads LOS b习题精选

LOS b: Describe a yield curve and the various shapes of the yield curve.

A normally sloped yield curve has a:

A)

zero slope.

B)

negative slope.

C)

positive slope.




A normally shaped yield curve is one in which long-term rates are greater than short-term rates, thus the curve exhibits a positive slope.


Which of the following best explains the slope of the yield curve?

A)
The term spread between the yields of two maturities.
B)
The nominal spread between two securities with different maturities.
C)
The credit spread between two securities with different maturities.



Since the yield curve depicts the yield on securities with different maturities, the slope of the curve between two maturities is a function of the maturity spread.

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Which of the following is the shape of an inverted yield curve or term structure?

A)
Flat.
B)
Downward sloping.
C)
Upward sloping.



An inverted yield curve reflects the condition where long-term rates are less than short-term rates, giving it a downward (negative) slope.

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A downward sloping yield curve generally implies:

A)
shorter-term bonds are less risky than longer-term bonds.
B)
interest rates are expected to increase in the future.
C)
interest rates are expected to decline in the future.



Since a yield curve has time on the x-axis and rates on the y-axis, when the yield curve is downward sloping it means that rates are expected to decline. 

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If investors expect future rates will be higher than current rates, the yield curve should be:

A)
upward sweeping.
B)
vertical.
C)
downward sweeping.


When interest rates are expected to go up in the future the yield curve will be upward sweeping because time is on the x-axis and rates are on the y-axis, thus forming an upward sweeping curve.

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The concept of spot and forward rates is most closely associated with which of the following explanations of the term structure of interest rates?

A)
Segmented market theory.
B)
Expectations hypothesis.
C)
Liquidity premium theory.



The pure expectations theory purports that forward rates are solely a function of expected future spot rates. In other words, long-term interest rates equal the mean of future expected short-term rates. This implies that an investor could earn the same return by investing in a 1-year bond or by sequentially investing in two 6-month bonds. The implications for the shape of the yield curve under the pure expectations theory are:

  • If the yield-curve is upward sloping, short-term rates are expected to rise.
  • If the curve is downward sloping, short-term rates are expected to fall.

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Which of the following yield curves represents a situation where long-term rates are less than short-term rates?

A)
Normal yield curve.
B)
Inverted yield curve.
C)
Humped yield curve.



A normal yield curve is one in which long-term rates are greater than short-term rates. A humped yield curve represents a situation where rates in the middle of the maturity spectrum are higher or lower than those for both bonds with a short and long-term maturity.

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