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Investment Management
Quiz 18: Duration and Bond Portfolio Management
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Question 41
Multiple Choice
Under terminal wealth analysis, the greater the period to maturity,
Question 42
Multiple Choice
What type of bond investor would probably be least concerned about a drop in market interest rates?
Question 43
Multiple Choice
Volatile high interest rates have directly caused more emphasis on duration analysis because:
Question 44
Multiple Choice
Under which of the following circumstances would terminal wealth analysis NOT be relevant?
Question 45
Multiple Choice
The process of measuring the effect of a shift in market interest rates on the value of an investment is called:
Question 46
Multiple Choice
Compute the duration for the data in this problem using a discount rate of 12%.
Year, t
1
2
3
3
Cash
Flow
90
90
90
1000
\begin{array}{c}\begin{array}{|c|}\hline\\\hline\text {Year, t} \\\hline1\\\hline2\\\hline3\\\hline3\\\hline\end{array}\begin{array}{c|}\hline \text{Cash}\\\hline\text {Flow}\\\hline90\\\hline90\\\hline90\\\hline1000\\\hline\end{array}\end{array}
Year, t
1
2
3
3
​
​
Cash
Flow
90
90
90
1000
​
​
​
Question 47
Multiple Choice
For all bonds of equal risk, the type of bond that had the greatest duration, and therefore the greatest price sensitivity, is:
Question 48
Multiple Choice
A terminal wealth table generates the ending value of the investment at the end of the year, assuming that the bond:
Question 49
Multiple Choice
Duration is:
Question 50
Multiple Choice
Duration represents the weighted average life of a bond where the weights are based on the:
Question 51
Essay
You are considering the purchase of two $1,000 bonds, both issued by Tranig Corp. Your expectation is that interest rates will drop, and you want to buy the bond which provides the maximum capital gains potential. The first Tranig bond has a coupon rate of 6% with five years to maturity, while the second has a coupon rate of 9% and comes due six years from now. If market rates of interest are 8% for both bonds, which bond has the best price potential? (Use duration to answer the question.) Coupon rate 6%
 (1)Â
 (2)Â
(3)Â
 (4)Â
 (5)Â
 (6)Â
 PV FactorÂ
 PV ofÂ
 WeightsÂ
 YearÂ
‾
 Cash Flow
‾
 @Â
10
%
‾
 Cash FlowÂ
‾
(
4
)
 ValueÂ
‾
(
1
)
×
(
5
)
‾
1
$
60
.
926
$
55.56
.
06035
.
06035
2
60
.
857
51.42
.
05585
.
11170
3
60
.
794
47.64
.
05175
.
15525
4
60
.
735
44.10
.
04790
.
19160
5
60
.
681
40.86
.
04438
.
22190
5
1
,
000
.
681
681.00
‾
.
73975
3.69875
‾
\begin{array}{|c|c|c|r|r|r|}\hline\text { (1) } & \text { (2) }&\text {(3) } & \text { (4) }&\text { (5) }&\text { (6) }\\ \hline&& \text { PV Factor } & \text { PV of } &\text { Weights }&\\ \hline\underline{ \text { Year } }& \underline{ \text{ Cash Flow}} &\underline{ \text { @ } 10{\%} }&\underline{ \text { Cash Flow } }&\underline{ (4) \text { Value }} &\underline{ (1) \times(5)} \\\hline1& \$ 60 & .926 & \$ 55.56 & .06035 & .06035 \\\hline 2 & 60 & .857 & 51.42 & .05585 & .11170 \\\hline 3 & 60 & .794 & 47.64 & .05175 & .15525 \\\hline 4 & 60 & .735 & 44.10 & .04790 & .19160 \\\hline 5 & 60 & .681 & 40.86 & .04438 & .22190 \\\hline 5 & 1,000 & .681 & \underline{681.00} & .73975 & \underline{3.69875} \\\hline\end{array}
 (1)Â
 YearÂ
​
1
2
3
4
5
5
​
 (2)Â
 Cash Flow
​
$60
60
60
60
60
1
,
000
​
(3)Â
 PV FactorÂ
 @Â
10
%
​
.926
.857
.794
.735
.681
.681
​
 (4)Â
 PV ofÂ
 Cash FlowÂ
​
$55.56
51.42
47.64
44.10
40.86
681.00
​
​
 (5)Â
 WeightsÂ
(
4
)
 ValueÂ
​
.06035
.05585
.05175
.04790
.04438
.73975
​
 (6)Â
(
1
)
×
(
5
)
​
.06035
.11170
.15525
.19160
.22190
3.69875
​
​
​
\quad
\quad
\quad
\quad
\quad
\quad
\quad
\quad
\quad
\quad
\quad
\quad
 PV of BondÂ
=
$
920.58
 DurationÂ
=
4.43955
\text { PV of Bond }=\$ 920.58 \quad \text { Duration }=4.43955
 PV of BondÂ
=
$920.58
 DurationÂ
=
4.43955
Coupon rate 9%
 (1)Â
 (2)Â
(3)Â
 (4)Â
 (5)Â
 (6)Â
 PV FactorÂ
 PV ofÂ
 WeightsÂ
 YearÂ
‾
 Cash Flow
‾
 @Â
8
%
‾
 Cash FlowÂ
‾
(
4
)
 ValueÂ
‾
(
1
)
×
(
5
)
‾
1
$
90
.
926
$
83.34
.
07967
.
07967
2
90
.
857
77.13
.
07373
.
14746
3
90
.
794
71.46
.
06831
.
20493
4
90
.
735
66.15
.
06325
.
25292
5
90
.
681
61.29
.
05859
.
29295
6
90
.
630
56.70
.
05421
.
32526
6
1
,
000
.
630
630.00
.
60225
.
3.61350
\begin{array}{|l|l|l|l|l|l|}\hline\text { (1) } & \text { (2) }&\text {(3) } & \text { (4) }&\text { (5) }&\text { (6) }\\ \hline&& \text { PV Factor } & \text { PV of } &\text { Weights }&\\ \hline\underline{ \text { Year } }& \underline{ \text{ Cash Flow}} &\underline{ \text { @ } 8{\%} }&\underline{ \text { Cash Flow } }&\underline{ (4) \text { Value }} &\underline{ (1) \times(5)} \\\hline 1 & \$ 90 & .926 & \$ 83.34 & .07967 & .07967 \\\hline 2 & 90 & .857 & 77.13 & .07373 & .14746 \\\hline 3 & 90 & .794 & 71.46 & .06831 & .20493 \\\hline 4 & 90 & .735 & 66.15 & .06325 & .25292 \\\hline 5 & 90 & .681 & 61.29 & .05859 & .29295 \\\hline 6 & 90 & .630 & 56.70 & .05421 & .32526 \\\hline 6 & 1,000 & .630 & 630.00 & .60225 & .3 .61350 \\\hline\end{array}
 (1)Â
 YearÂ
​
1
2
3
4
5
6
6
​
 (2)Â
 Cash Flow
​
$90
90
90
90
90
90
1
,
000
​
(3)Â
 PV FactorÂ
 @Â
8
%
​
.926
.857
.794
.735
.681
.630
.630
​
 (4)Â
 PV ofÂ
 Cash FlowÂ
​
$83.34
77.13
71.46
66.15
61.29
56.70
630.00
​
 (5)Â
 WeightsÂ
(
4
)
 ValueÂ
​
.07967
.07373
.06831
.06325
.05859
.05421
.60225
​
 (6)Â
(
1
)
×
(
5
)
​
.07967
.14746
.20493
.25292
.29295
.32526
.3.61350
​
​
\quad
\quad
\quad
\quad
\quad
\quad
\quad
\quad
\quad
 PV of BondÂ
=
$
1046.07
 DurationÂ
=
4.91669
\text { PV of Bond } = \$ 1046.07 \quad \text { Duration } = 4.91669
 PV of BondÂ
=
$1046.07
 DurationÂ
=
4.91669
Question 52
Multiple Choice
Duration is influenced by everything except:
Question 53
Short Answer
Assume you buy a 20-year, $1,000 par value zero-coupon bond that provides a 12% yield to maturity. Almost immediately after you buy the bond, yields decrease to 9%. What will be the percentage gain on the investment?