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What is the value of a zero-coupon bond if the term structure of interest rates is flat at 6% and the bond has two years remaining to maturity?

A)
88.85.
B)
83.75.
C)
100.00.



The bond price is computed as follows:

Zero-Coupon Bond Price = 100/1.034 = 88.85.

The value 83.75 is incorrect because the principal is discounted over a three-year period but the bond has only two years remaining to maturity. The value 100.00 is incorrect because the principal received at maturity has to be discounted over a period of two years.

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What would an investor pay for a 25-year zero coupon bond if they required 11%? (Assume semi-annual compounding.)

A)
$1,035.25
B)
$103.53
C)
$68.77



N = 50, I/Y = 5.5, PMT = 0, FV = 1,000
CPT PV = 68.77

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The value of a 10-year zero-coupon bond with a $1,000 maturity value, compounded semiannually, and has an 8% discount rate is closest to:

A)
$456.39.
B)
$200.00.
C)
$463.19.



V = (maturity value)/(1 + i)number of years x 2 = $1,000/(1.04)10 x 2 = $1,000/2.1911 = $456.39

or

n = 20, i = 4, FV = 1,000, compute PV = 456.39.

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If a 15-year, $1,000 U.S. zero-coupon bond is priced to yield 10%, what is its market price?

A)
$23.50.
B)
$231.38.
C)
$239.39.



N = 30; I/Y = 5; PMT = 0; FV = 1,000; CPT → PV = 231.38.

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