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投资学第10版习题答案06分析解析

投资学第10版习题答案06分析解析
投资学第10版习题答案06分析解析

CHAPTER 6: CAPITAL ALLOCATION TO RISKY ASSETS PROBLEM SETS

1. (e) The first two answer choices are incorrect because a highly risk averse investor

would avoid portfolios with higher risk premiums and higher standard deviations.

In addition, higher or lower Sharpe ratios are not an indication of an investor's

tolerance for risk. The Sharpe ratio is simply a tool to absolutely measure the return premium earned per unit of risk.

2. (b) A higher borrowing rate is a consequence of the risk of the borr owers’ default.

In perfect markets with no additional cost of default, this increment would equal the value of the borrower’s option to default, and the Sharpe measure, with appropriate treatment of the default option, would be the same. However, in reality there are

costs to default so that this part of the increment lowers the Sharpe ratio. Also,

notice that answer (c) is not correct because doubling the expected return with a

fixed risk-free rate will more than double the risk premium and the Sharpe ratio. 3. Assuming no change in risk tolerance, that is, an unchanged risk-aversion

coefficient (A), higher perceived volatility increases the denominator of the

equation for the optimal investment in the risky portfolio (Equation 6.7). The

proportion invested in the risky portfolio will therefore decrease.

4. a. The expected cash flow is: (0.5 × $70,000) + (0.5 × 200,000) = $135,000.

With a risk premium of 8% over the risk-free rate of 6%, the required rate of

return is 14%. Therefore, the present value of the portfolio is:

$135,000/1.14 = $118,421

b. If the portfolio is purchased for $118,421 and provides an expected cash

inflow of $135,000, then the expected rate of return [E(r)] is as follows:

$118,421 × [1 + E(r)] = $135,000

Therefore, E(r) =14%. The portfolio price is set to equate the expected rate of

return with the required rate of return.

c. If the risk premium over T-bills is now 12%, then the required return is:

6% + 12% = 18%

The present value of the portfolio is now:

$135,000/1.18 = $114,407

d. For a given expected cash flow, portfolios that command greater risk

premiums must sell at lower prices. The extra discount from expected

value is a penalty for risk.

5.When we specify utility by U = E(r) – 0.5Aσ2, the utility level for T-bills is: 0.07

The utility level for the risky portfolio is:

U = 0.12 – 0.5 ×A × (0.18)2 = 0.12 – 0.0162 ×A

In order for the risky portfolio to be preferred to bills, the following must hold:

0.12 – 0.0162A > 0.07 ?A < 0.05/0.0162 = 3.09

A must be less than 3.09 for the risky portfolio to be preferred to bills.

6. Points on the curve are derived by solving for E(r) in the following equation:

U = 0.05 = E(r) – 0.5Aσ2 = E(r) – 1.5σ2

The values of E(r), given the values of σ2, are therefore:

σσ 2E(r)

0.00 0.0000 0.05000

0.05 0.0025 0.05375

0.10 0.0100 0.06500

0.15 0.0225 0.08375

0.20 0.0400 0.11000

0.25 0.0625 0.14375

The bold line in the graph on the next page (labeled Q6, for Question 6) depicts the indifference curve.

7. Repeating the analysis in Problem 6, utility is now:

U = E(r) – 0.5Aσ2 = E(r) –2.0σ2 = 0.05

The equal-utility combinations of expected return and standard deviation are

presented in the table below. The indifference curve is the upward sloping line in the graph on the next page, labeled Q7 (for Question 7).

σσ 2E(r)

0.00 0.0000 0.0500

0.05 0.0025 0.0550

0.10 0.0100 0.0700

0.15 0.0225 0.0950

0.20 0.0400 0.1300

0.25 0.0625 0.1750

The indifference curve in Problem 7 differs from that in Problem 6 in slope.

When A increases from 3 to 4, the increased risk aversion results in a greater

slope for the indifference curve since more expected return is needed in order to compensate for add itional σ.

8. The coefficient of risk aversion for a risk neutral investor is zero. Therefore, the

corresponding utility is equal to the portfolio’s expected return. The corresponding indifference curve in the expected return-standard deviation plane is a horizontal line, labeled Q8 in the graph above (see Problem 6).

9. A risk lover, rather than penalizing portfolio utility to account for risk, derives

greater utility as variance increases. This amounts to a negative coefficient of risk aversion. The corresponding indifference curve is downward sloping in the graph above (see Problem 6), and is labeled Q9.

10. The portfolio expected return and variance are computed as follows:

(1) W Bills (2)

r Bills

(3)

W Index

(4)

r Index

r Portfolio

(1)×(2)+(3)×(4)

σPortfolio

(3) × 20%

σ 2 Portfolio

0.0 5% 1.0 13.0% 13.0% = 0.130 20% = 0.20 0.0400

0.2 5 0.8 13.0 11.4% = 0.114 16% = 0.16 0.0256

0.4 5 0.6 13.0 9.8% = 0.098 12% = 0.12 0.0144

0.6 5 0.4 13.0 8.2% = 0.082 8% = 0.08 0.0064

0.8 5 0.2 13.0 6.6% = 0.066 4% = 0.04 0.0016

1.0 5 0.0 13.0 5.0% = 0.050 0% = 0.00 0.0000 11. Computing utility from U = E(r) – 0.5 ×Aσ2 = E(r) –σ2, we arrive at the values in

the column labeled U(A = 2) in the following table:

W Bills W Index r PortfolioσPortfolioσ2Portfolio U(A = 2) U(A = 3)

0.0 1.0 0.130 0.20 0.0400 0.0900 .0700

0.2 0.8 0.114 0.16 0.0256 0.0884 .0756

0.4 0.6 0.098 0.12 0.0144 0.0836 .0764

0.6 0.4 0.082 0.08 0.0064 0.0756 .0724

0.8 0.2 0.066 0.04 0.0016 0.0644 .0636

1.0 0.0 0.050 0.00 0.0000 0.0500 .0500

The column labeled U(A = 2) implies that investors with A = 2 prefer a portfolio that is invested 100% in the market index to any of the other portfolios in the table.

12. The column labeled U(A = 3) in the table above is computed from:

U = E(r) – 0.5Aσ2 = E(r) – 1.5σ2

The more risk averse investors prefer the portfolio that is invested 40% in the

market, rather than the 100% market weight preferred by investors with A = 2.

13. Expected return = (0.7 × 18%) + (0.3 × 8%) = 15%

Standard deviation = 0.7 × 28% = 19.6%

14. Investment proportions: 30.0% in T-bills

0.7 × 25% = 17.5% in Stock A

0.7 × 32% = 22.4% in Stock B

0.7 × 43% = 30.1% in Stock C

15. Your reward-to-volatility ratio:

.18.08

0.3571

.28

S

-

==

Client's reward-to-volatility ratio:

.15.08

0.3571

.196

S

-

==

16.

17. a. E(r C) = r f + y × [E(r P) –r f] = 8 + y × (18 - 8)

If the expected return for the portfolio is 16%, then:

16% = 8% + 10% ×y?

.16.08

0.8

.10

y

-

==

Therefore, in order to have a portfolio with expected rate of return equal to 16%, the client must invest 80% of total funds in the risky portfolio and 20% in T-bills.

b.

Client’s investment proportions:20.0% in T-bills

0.8 × 25% = 20.0% in Stock A

0.8 × 32% = 25.6% in Stock B

0.8 × 43% = 34.4% in Stock C

c. σC = 0.8 ×σP = 0.8 × 28% = 22.4%

18. a.

σC = y × 28%

If your client prefers a standard deviation of at most 18%, then: y = 18/28 = 0.6429 = 64.29% invested in the risky portfolio.

b. ().08.1.08(0.6429.1)14.429%C E r y =+?=+?=

19. a.

y *0.36440.2744

0.10

0.283.50.080.18σ22==?-=

-=

P

f

P A r )E(r

Therefo re, the client’s optimal proportions are: 36.44% invested in the risky portfolio and 63.56% invested in T-bills.

b. E (r C ) = 0.08 + 0.10 × y * = 0.08 + (0.3644 × 0.1) = 0.1164 or 11.644% σC = 0.3644 × 28 = 10.203%

20. a.

If the period 1926–2012 is assumed to be representative of future expected performance, then we use the following data to compute the fraction allocated to equity: A = 4, E (r M ) ? r f = 8.10%, σM = 20.48% (we use the standard deviation of the risk premium from Table 6.7). Then y * is given by:

That is, 48.28% of the portfolio should be allocated to equity and 51.72% should be allocated to T-bills.

b.

If the period 1968–1988 is assumed to be representative of future expected performance, then we use the following data to compute the fraction allocated to equity: A = 4, E (r M ) ? r f = 3.44%, σM = 16.71% and y * is given by:

22

()0.0344

*0.308040.1671

M f

M

E r r y A σ-=

=

=?

Therefore, 30.80% of the complete portfolio should be allocated to equity and 69.20% should be allocated to T-bills.

c.

In part (b), the market risk premium is expected to be lower than in part (a) and market risk is higher. Therefore, the reward-to-volatility ratio is expected to be lower in part (b), which explains the greater proportion invested in T-bills.

21. a. E (r C ) = 8% = 5% + y × (11% – 5%) ? .08.05

0.5.11.05

y -==-

b. σC = y × σP = 0.50 × 15% = 7.5%

c.

The first client is more risk averse, preferring investments that have less risk as evidenced by the lower standard deviation.

22. Johnson requests the portfolio standard deviation to equal one half the market

portfolio standard deviation. The market portfolio 20%M σ=, which implies

10%P σ=. The intercept of the CML equals 0.05f r =and the slope of the CML

equals the Sharpe ratio for the market portfolio (35%). Therefore using the CML:

()()0.050.350.100.0858.5%M f

P f P M

E r r E r r σσ-=+

=+?==

23. Data: r f = 5%, E (r M ) = 13%, σM = 25%, and B f r = 9%

The CML and indifference curves are as follows:

24. For y to be less than 1.0 (that the investor is a lender), risk aversion (A ) must be

large enough such that:

1σ<-=

2M f

M A r )E(r y ? 1.280.25

0.05

0.132

=->

A For y to be greater than 1 (the investor is a borrower), A must be small enough:

1σ)(>-=2M

f

M A r r E y ? 0.640.25

0.09

0.132

=-<

A

For values of risk aversion within this range, the client will neither borrow nor lend but will hold a portfolio composed only of the optimal risky portfolio:

y = 1 for 0.64 ≤ A ≤ 1.28

25. a.

The graph for Problem 23 has to be redrawn here, with: E (r P ) = 11% and σP = 15%

b. For a lending position: 2.670.150.05

0.112

=->

A

For a borrowing position: 0.890.15

0.09

0.112

=-<

A Therefore, y = 1 for 0.89 ≤ A ≤ 2.67

26. The maximum feasible fee, denoted f , depends on the reward-to-variability ratio.

For y < 1, the lending rate, 5%, is viewed as the relevant risk-free rate, and we solve for f as follows:

.11.05.13.05.15.25f ---= ? .15.08

.06.012, or 1.2%.25

f ?=-

= For y > 1, the borrowing rate, 9%, is the relevant risk-free rate. Then we notice that,

even without a fee, the active fund is inferior to the passive fund because:

.11 – .09 – f

= 0.13 <

.13 – .09

= 0.16 → f = –.004

.15 .25

More risk tolerant investors (who are more inclined to borrow) will not be clients of the fund. We find that f is negative: that is, you would need to pay investors to choose your active fund. These investors desire higher risk –higher return complete

portfolios and thus are in the borrowing range of the relevant CAL. In this range, the reward-to-variability ratio of the index (the passive fund) is better than that of the managed fund. 27. a.

Slope of the CML .13.08

0.20

-=

=

28. a.

With 70% of hi s money invested in my fund’s portfolio, the client’s expected return is 15% per year with a standard deviation of 19.6% per year. If he shifts that money to the passive portfolio (which has an expected return of 13% and standard deviation of 25%), his overall expected return becomes: E (r C ) = r f + 0.7 × [E (r M ) ? r f ] = .08 + [0.7 × (.13 – .08)] = .115, or 11.5% The standard deviation of the complete portfolio using the passive portfolio would be:

σC = 0.7 × σM = 0.7 × 25% = 17.5%

Therefore, the shift entails a decrease in mean from 15% to 11.5% and a decrease in standard deviation from 19.6% to 17.5%. Since both mean return and standard deviation decrease, it is not yet clear whether the move is beneficial. The disadvantage of the shift is that, if the client is willing to accept a mean return on his total portfolio of 11.5%, he can achieve it with a lower standard deviation using my fund rather than the passive portfolio. To achieve a target mean of 11.5%, we first write the mean of the complete

portfolio as a function of the proportion invested in my fund (y ):

E (r C ) = .08 + y × (.18 ? .08) = .08 + .10 × y

Our target is: E (r C ) = 11.5%. Therefore, the proportion that must be invested in my fund is determined as follows:

.115 = .08 + .10 × y ? .115.08

0.35.10

y -=

= The standard deviation of this portfolio would be:

σC = y × 28% = 0.35 × 28% = 9.8%

Thus, by using my portfolio, the same 11.5% expected return can be achieved with a standard deviation of only 9.8% as opposed to the standard deviation of 17.5% using the passive portfolio.

b.

The fee would reduce the reward-to-volatility ratio, i.e., the slope of the CAL. The client will be indifferent between my fund and the passive portfolio if the slope of the after-fee CAL and the CML are equal. Let f denote the fee:

Slope of CAL with fee .18.08.10.28.28

f f

---=

=

Slope of CML (which requires no fee).13.08

0.20.25

-== Setting these slopes equal we have:

.100.200.044 4.4%.28

f

f -=?==per year

29. a.

The formula for the optimal proportion to invest in the passive portfolio is:

)(*M

f

M A r r E y -=

Substitute the following: E (r M ) = 13%; r f = 8%; σM = 25%; A = 3.5:

2

0.130.08

*0.2286, or 22.86% in the passive portfolio 3.50.25

y -=

=?

b. The answer here is the same as the answer to Problem 28(b). The fee that you

can charge a client is the same regardless of the asset allocation mix of the

client’s portfolio. You can charge a fee that will equate the reward-to-volatility

ratio of your portfolio to that of your competition.

CFA PROBLEMS

1. Utility for each investment = E(r) – 0.5 × 4 ×σ2

We choose the investment with the highest utility value, Investment 3.

Investment Expected

return

E(r)

Standard

deviation

σ

Utility

U

1 0.1

2 0.30 -0.0600

2 0.15 0.50 -0.3500

3 0.21 0.16 0.1588

4 0.24 0.21 0.1518

2. When investors are risk neutral, then A = 0; the investment with the highest utility is

Investment 4 because it has the highest expected return.

3. (b)

4. Indifference curve 2 because it is tangent to the CAL.

5. Point E

6. (0.6 × $50,000) + [0.4 × (-$30,000)] - $5,000 = $13,000

7. (b) Higher borrowing rates will reduce the total return to the portfolio and this

results in a part of the line that has a lower slope.

8. Expected return for equity fund = T-bill rate + Risk premium = 6% + 10% = 16%

Expected rate of return of the client’s portfolio = (0.6 × 16%) + (0.4 × 6%) = 12% Expected return of the client’s portfolio = 0.12 × $100,000 = $12,000

(which implies expected total wealth at the end of the period = $112,000)

Standard deviation of client’s overall portfolio = 0.6 × 14% = 8.4%

9. Reward-to-volatility ratio = .10

0.71 .14

=

CHAPTER 6: APPENDIX

1.By year-end, the $50,000 investment will grow to: $50,000 × 1.06 = $53,000

Without insurance, the probability distribution of end-of-year wealth is:

Probability Wealth

No fire 0.999 $253,000

Fire 0.001 53,000

For this distribution, expected utility is computed as follows:

E[U(W)] = [0.999 ×ln(253,000)] + [0.001 ×ln(53,000)] = 12.439582 The certainty equivalent is:

W CE = e 12.439582 = $252,604.85

With fire insurance, at a cost of $P, the investment in the risk-free asset is: $(50,000 –P)

Year-end wealth will be certain (since you are fully insured) and equal to: [$(50,000 –P) × 1.06] + $200,000

Solve for P in the following equation:

[$(50,000 –P) × 1.06] + $200,000 = $252,604.85 ?P = $372.78 This is the most you are willing to pay for insurance. Note that the expected loss is “only” $200, so you are willing to pay a substantial risk premium over the expected value of losses. The primary reason is that the value of the house is a large

proportion of your wealth.

2. a. With insurance coverage for one-half the value of the house, the premium

is $100, and the investment in the safe asset is $49,900. By year-end, the

investment of $49,900 will grow to: $49,900 × 1.06 = $52,894

If there is a fire, your insurance proceeds will be $100,000, and the

probability distribution of end-of-year wealth is:

Probability Wealth

No fire 0.999 $252,894

Fire 0.001 152,894

For this distribution, expected utility is computed as follows:

E[U(W)] = [0.999 ×ln(252,894)] + [0.001×ln(152,894)] = 12.4402225 The certainty equivalent is:

W CE = e 12.4402225 = $252,766.77

b.With insurance coverage for the full value of the house, costing $200, end-of-

year wealth is certain, and equal to:

[($50,000 – $200) × 1.06] + $200,000 = $252,788

Since wealth is certain, this is also the certainty equivalent wealth of the fully insured position.

c.With insurance coverage for 1? times the value of the house, the premium

is $300, and the insurance pays off $300,000 in the event of a fire. The

investment in the safe asset is $49,700. By year-end, the investment of

$49,700 will grow to: $49,700 × 1.06 = $52,682

The probability distribution of end-of-year wealth is:

Probability Wealth

No fire 0.999 $252,682

Fire 0.001 352,682

For this distribution, expected utility is computed as follows:

E[U(W)] = [0.999 ×ln(252,682)] + [0.001 ×ln(352,682)] = 12.4402205 The certainty equivalent is:

W CE = e 12.440222 = $252,766.27

Therefore, full insurance dominates both over- and underinsurance.

Overinsuring creates a gamble (you actually gain when the house burns down).

Risk is minimized when you insure exactly the value of the house.

投资学10版习题答案CH18

CHAPTER 18: EQUITY VALUATION MODELS PROBLEM SETS 1. Theoretically, dividend discount models can be used to value the stock of rapidly growing companies that do not currently pay dividends; in this scenario, we would be valuing expected dividends in the relatively more distant future. However, as a practical matter, such estimates of payments to be made in the more distant future are notoriously inaccurate, rendering dividend discount models problematic for valuation of such companies; free cash flow models are more likely to be appropriate. At the other extreme, one would be more likely to choose a dividend discount model to value a mature firm paying a relatively stable dividend. 2. It is most important to use multistage dividend discount models when valuing companies with temporarily high growth rates. These companies tend to be companies in the early phases of their life cycles, when they have numerous opportunities for reinvestment, resulting in relatively rapid growth and relatively low dividends (or, in many cases, no dividends at all). As these firms mature, attractive investment opportunities are less numerous so that growth rates slow. 3. The intrinsic value of a share of stock is the individual investor’s assessment of the true worth of the stock. The market capitalization rate is the market consensus for the required rate of return for the stock. If the intrinsic value of the stock is equal to its price, then the market capitalization rate is equal to the expected rate of return. On the other hand, if the individual investor believes the stock is underpriced (i.e., intrinsic value > price), then that investor’s expected rate of return is greater than the market capitalization rate. 4. First estimate the amount of each of the next two dividends and the terminal value. The current value is the sum of the present value of these cash flows, discounted at 8.5%. 5. The required return is 9%. $1.22(1.05) 0.05.09,or 9% $32.03 k ? =+= 6. The Gordon DDM uses the dividend for period (t+1) which would be 1.05.

国际投资学习题10及答案

《国际投资学》课程模拟试卷十 姓名班级学号 一、填空题(每题2分,共10分) 1.国际投资客体主要包括、、等三类资产。 2.跨国银行的组织形式主要有、和等三种形式。 3.国际投资资产取得方式主要有两种:和。 4.解决国际投资争端的主要方式有、和三类。 5.我国政府在《指导外商投资方向暂行规定》中将外商投资项目分为:、 、、等四类。 二、单选题(每题1分,共10分) 1.区分国际直接投资和国际间接投资的根本原则是()。 A 股权比例 B 有效控制 C 持久利益 D 战略关系 2.被誉为国际直接投资理论先驱的是()。 A 纳克斯 B 海默 C 邓宁 D 小岛清 3.在证券市场线上,市场组合的β系数为()。 A 0 B 0.5 C 1.0 D 1.5 4.对于绿地投资,下面描述中不属于跨国购并特点的是()。 A 快速进入东道国市场 B 风险低,成功率高 C 减少竞争 D 便于取得战略资产 5.下面描述不属于国际合作经营的特点是()。 A 股权式合营 B 契约式合营 C 注册费用较低 D 合作双分共担风险 6.以下对美国纳斯达克市场特点的描述不正确的是()。 A独特的做市商制度 B高度全球化的市场 C上市标准严格 D技术先进 7.以下不属于外国债券的是()。 A 扬基债券 B 欧洲债券 C 武士债券 D 龙债券 8.以下不属于国际投资环境特点的是()。 A综合性 B稳定性 C先在行 D差异性 9.以下关于国际直接投资对东道国资本形成直接效应的描述不正确的是()。

A在起始阶段,无疑是资本流入,是将国外储蓄国内化,一般会促进东道国的资本形成,形成新的生产能力,对东道国经济增长产生正效应 B绿地投资能够直接增加东道国的资本存量,对东道国的资本形成有显在的正效应,而购并投资只是改变了存量资本的所有权,对东道国的资本形成没有直接的效应 C跨国公司在东道国融资也会扩大东道国投资规模,从而对资本形成产生积极的效应D如果外国投资进入的是东道国竞争力较强的产业,外国投资的进入会强化竞争性的市场格局,推动产业升级,带动国内投资的增长,对资本形成会产生正效应 10.目前我国对外借款最主要的方式为:()。 A、外国政府贷款 B.国际金融组织贷款 C.国际商业贷款 D.对外发行债券 三、是非题(每题2分,共10分) 1.凡是在2个以上的国家或地区拥有分支机构的企业就是跨国公司。() 2.规模越大的跨国公司其国际化经营程度就越高。() 3.近年来,跨国公司的数量急遽增长,跨国公司的集中化程度也随着降低。() 4. 多边投资担保机构(MIGA)的宗旨是鼓励生产性的外国私人直接投资向发展中国家流动以及资本在发展中国家之间的相互流动,从而促进发展中国家的经济增长,并以此补充世界银行集团其他成员的活动。() 5.国际租赁既是非股权参与直接投资方式,同时也是国际融资的重要途径。() 四、名词解释(每题4分,共20分) 1.偿债率 2.中外合资经营企业 3.QFII 4.跨国经营指数 5.赠与成分 五、简答题(每题5分,共25分) 1.简述国际直接投资与国际间接投资的波动性差异。 2.简述影响国际直接投资区域格局的主要因素。 3.简述资本市场线的主要特征。 4.共同基金发展的原因。 5.简述半官方机构的资金来源。 六、论述题(每题8分,共16分)

国际投资学试卷及答案

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