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英文版罗斯公司理财习题答案Chap010

英文版罗斯公司理财习题答案Chap010
英文版罗斯公司理财习题答案Chap010

CHAPTER 10

SOME LESSONS FROM CAPITAL MARKET HISTORY

Answers to Concepts Review and Critical Thinking Questions

1.They all wish they had! Since they didn’t, it must have been the case that the stellar performance

was not foreseeable, at least not by most.

2.As in the previous question, it’s easy to see after the fact that the investment was terrible, but it

probably wasn’t so easy ahead of time.

3.No, stocks are riskier. Some investors are highly risk averse, and the extra possible return doesn’t

attract them relative to the extra risk.

4.Unlike gambling, the stock market is a positive sum game; everybody can win. Also, speculators

provide liquidity to markets and thus help to promote efficiency.

5.T-bill rates were highest in the early eighties. This was during a period of high inflation and is

consistent with the Fisher effect.

6.Before the fact, for most assets the risk premium will be positive; investors demand compensation

over and above the risk-free return to invest their money in the risky asset. After the fact, the observed risk premium ca n be negative if the asset’s nominal return is unexpectedly low, the risk-free return is unexpectedly high, or if some combination of these two events occurs.

7.Yes, the stock prices are currently the same. Below is a diagram that depicts the stocks’ pri ce

movements. Two years ago, each stock had the same price, P0. Over the first year, General Materials’ stock price increased by 10 percent, or (1.1) ? P0. Standard Fixtures’ stock price declined by 10 percent, or (0.9) ? P0. Over the second year, General Materials’ stock price decreased by 10 percent, or (0.9)(1.1) ? P0, while Standard Fixtures’ stock price increased by 10 percent, or (1.1)(0.9) ? P0. Today, each of the stocks is worth 99 percent of its original value.

2 years ago 1 year ago Today

General Materials P0 (1.1)P0(1.1)(0.9)P0= (0.99)P0

Standard Fixtures P0 (0.9)P0(0.9)(1.1)P0 = (0.99)P0

8.The stock prices are not the same. The return quoted for each stock is the arithmetic return, not the

geometric return. The geometric return tells you the wealth increase from the beginning of the period to the end of the period, assuming the asset had the same return each year. As such, it is a better measure of ending wealth. To see this, assuming each stock had a beginning price of $100 per share, the ending price for each stock would be:

Lake Minerals ending price = $100(1.10)(1.10) = $121.20

Small Town Furniture ending price = $100(1.25)(.95) = $118.75

B-2S OLUTIONS

Whenever there is any variance in returns, the asset with the larger variance will always have the greater difference between the arithmetic and geometric return.

9.To calculate an arithmetic return, you simply sum the returns and divide by the number of returns.

As such, arithmetic returns do not account for the effects of compounding. Geometric returns do account for the effects of compounding. As an investor, the more important return of an asset is the geometric return.

10.Risk premiums are about the same whether or not we account for inflation. The reason is that risk

premiums are the difference between two returns, so inflation essentially nets out. Returns, risk premiums, and volatility would all be lower than we estimated because aftertax returns are smaller than pretax returns.

Solutions to Questions and Problems

NOTE: All end of chapter problems were solved using a spreadsheet. Many problems require multiple steps. Due to space and readability constraints, when these intermediate steps are included in this solutions manual, rounding may appear to have occurred. However, the final answer for each problem is found without rounding during any step in the problem.

Basic

1.The return of any asset is the increase in price, plus any dividends or cash flows, all divided by the

initial price. The return of this stock is:

R = [($90.75 – 83) + 1.40] / $83

R = .1102 or 11.02%

2.The dividend yield is the dividend divided by price at the beginning of the period price, so:

Dividend yield = $1.40 / $83

Dividend yield = .0169 or 1.69%

And the capital gains yield is the increase in price divided by the initial price, so:

Capital gains yield = ($90.75 – 83) / $83

Capital gains yield = .0934 or 9.33%

https://www.doczj.com/doc/e08882486.html,ing the equation for total return, we find:

R = [($76.25 – 83) + 1.40] / $83

R = –.0645 or –6.45%

And the dividend yield and capital gains yield are:

Dividend yield = $1.40 / $83

Dividend yield = .0169 or 1.69%

C HAPTER 10B-3

Capital gains yield = ($76.25 – 83) / $83

Capital gains yield = –.0813 or –8.13%

Here’s a question for you: Can the dividend yield ever be negative? No, that would mean you were paying the company for the privilege of owning the stock. It has happened on bonds. Remember the Buffett bond’s we discussed in the bond chapter.

4.The total euro return is the change in price plus the coupon payment, so:

Total euro return = €1,091 – 1,120 + 90

Total euro return = €61

The total percentage return of the bond is:

R = [(€1,091 – 1,120) + 90] / €1,120

R = .05445 or 5.45%

Notice here that we could have simply used the total euro return of €120 in the numerator of this equation.

Using the Fisher equation, the real return was:

(1 + R) = (1 + r)(1 + h)

r = (1.05445 / 1.060) – 1

r = –.0052 or –0.52%

Note that real return can be negative.

5.The nominal return is the stated return, which is 12.40 percent. Using the Fisher equation, the real

return was:

(1 + R) = (1 + r)(1 + h)

r = (1.1240)/(1.031) – 1

r = .0902 or 9.02%

https://www.doczj.com/doc/e08882486.html,ing the Fisher equation, the real returns for government and corporate bonds were:

(1 + R) = (1 + r)(1 + h)

r G = 1.058/1.031 – 1

r G = .0262 or 2.62%

r C = 1.062/1.031 – 1

r C = .0301 or 3.01%

B-4 S OLUTIONS

7. The average return is the sum of the returns, divided by the number of returns. The average return for each

stock was:

[]%......N x X N i i 0010or .1000 513280806111=++-+=??

????=∑=

[]%......N y Y N i i 2016or .1620 543122107361=+-+-=??

????=∑=

We calculate the variance of each stock as:

()()()()()()(){}()()()()(){}

06167016243162121622116207162361

5101685010013100281000810006100111

511222222222222122...........s ...........s N x x s Y X N i i X =-+--+-+--+--==-+-+--+-+--=-??

????-=∑=

The standard deviation is the square root of the variance, so the standard deviation of each stock is:

s X = (.016850)1/2

s X = .1298 or 12.98%

s Y = (.061670)1/2

s Y = .2483 or 24.83%

8. We will calculate the sum of the returns for each asset and the observed risk premium first. Doing so,

we get:

Year Large co. stock return T-bill return Risk premium

1973 –14.69% 7.29% -21.98%

1974 –26.47 7.99 –34.46

1975 37.23 5.87 31.36

1976 23.93 5.07 18.86

1977 –7.16 5.45 –12.61

1978 6.57 7.64 –1.07

19.41 39.31 –19.90

a . The average return for large company stocks over this period was:

Large company stock average return = 19.41% /6

Large company stock average return = 3.24%

C HAPTER 10B-5

And the average return for T-bills over this period was:

T-bills average return = 39.31% / 6

T-bills average return = 6.55%

b. Using the equation for variance, we find the variance for large company stocks over this period

was:

Variance = 1/5[(–.1469 – .0324)2 + (–.2647 – .0324)2 + (.3723 – .0324)2 + (.2393 – .0324)2 + (–.0716 – .0324)2+ (.0657 – .0324)2]

Variance = 0.058136

And the standard deviation for large company stocks over this period was:

Standard deviation = (0.058136)1/2

Standard deviation = 0.2411 or 24.11%

Using the equation for variance, we find the variance for T-bills over this period was:

Variance = 1/5[(.0729 – .0655)2 + (.0799 – .0655)2 + (.0587 – .0655)2 + (.0507 – .0655)2 +

(.0545 – .0655)2 + (.0764 – .0655)2]

Variance = 0.000153

And the standard deviation for T-bills over this period was:

Standard deviation = (0.000153)1/2

Standard deviation = 0.0124 or 1.24%

c. The average observed risk premium over this period was:

Average observed risk premium = –19.90% / 6

Average observed risk premium = –3.32%

The variance of the observed risk premium was:

Variance = 1/5[(–.2198 – .0332)2 + (–.3446 – .0332)2 + (.3136 – .0332)2 +

(.1886 – .0332)2 + (–.1261 – .0332)2 + (–.0107 – .0332)2]

Variance = 0.062078

And the standard deviation of the observed risk premium was:

Standard deviation = (0.06278)1/2

Standard deviation = 0.2492 or 24.92%

9.a. To find the average return, we sum all the returns and divide by the number of returns, so:

Arithmetic average return = (–.16 +.21 + .04 + .16 + .20)/5

Arithmetic average return = .09 or 9.00%

B-6S OLUTIONS

b. Using the equation to calculate variance, we find:

Variance = 1/4[(–.16 – .09)2 + (.21 – .09)2 + (.04 – .09)2 + (.16 – .09)2 +

(.19 – .09)2]

Variance = 0.0241

So, the standard deviation is:

Standard deviation = (0.0241)1/2

Standard deviation = 0.1552 or 15.52%

10.a. To calculate the average real return, we can use the average return of the asset, and the average

risk-free rate in the Fisher equation. Doing so, we find:

(1 + R) = (1 + r)(1 + h)

r = (1.09/1.042) – 1

r = .04606 or 4.606%

b. The average risk premium is simply the average return of the asset, minus the average risk-free

rate, so, the average risk premium for this asset would be:

RP=–

R

R

f

RP= .09 – .0550

RP= .0350 or 3.50%

11.We can find the average real risk-free rate using the Fisher equation. The average real risk-free rate

was:

(1 + R) = (1 + r)(1 + h)

f r= (1.055/1.042) – 1

f r= .0124 or 1.24%

And to calculate the average real risk premium, we can subtract the average risk-free rate from the average real return. So, the average real risk premium was:

r

rp=–f r= 4.606% – 1.24%

rp= .03366 or 3.366%

12.Apply the five-year holding-period return formula to calculate the total return of the stock over the

five-year period, we find:

5-year holding-period return = [(1 + R1)(1 + R2)(1 +R3)(1 +R4)(1 +R5)] – 1

5-year holding-period return = [(1 – .0491)(1 + .2167)(1 + .2324)(1 + .0619)(1 + .2673)] – 1

5-year holding-period return = 0.9188 or 91.88%

C HAPTER 10B-7

13. To find the return on the zero coupon bond, we first need to find the price of the bond today. Since

one year has elapsed, the bond now has 19 years to maturity, so the price today is:

P1 = £1,000/1.1219

P1 = £116.11

There are no intermediate cash flows on a zero coupon bond, so the return is the capital gains, or: R = (£116.11 – 102.32) / £102.32

R = .1347 or 13.47%

14. The return of any asset is the increase in price, plus any dividends or cash flows, all divided by the

initial price. This preferred stock paid a dividend of ¥5, so the return for the year was:

R = (¥50.20 – 53.50 + 5.00) / ¥53.50

R = .031776 or 3.18%

15.The return of any asset is the increase in price, plus any dividends or cash flows, all divided by the

initial price. This stock paid no dividend, so the return was:

R = (元44.44 – 38.65) / 元38.65

R = .1498 or 14.98%

This is the return for three months, so the APR is:

APR = 4(14.98%)

APR = 59.92%

And the EAR is:

EAR = (1 + .1498)4– 1

EAR = .7478 or 74.78%

16.To find the real return each year, we will use the Fisher equation, which is:

1 + R = (1 + r)(1 + h)

Using this relationship for each year, we find:

T-bills Inflation Real Return

1926 0.0330 (0.0112) 0.0447

1927 0.0315 (0.0226) 0.0554

1928 0.0405 (0.0116) 0.0527

1929 0.0447 0.0058 0.0387

1930 0.0227 (0.0640) 0.0926

1931 0.0115 (0.0932) 0.1155

1932 0.0088 (0.1027) 0.1243

B-8 S OLUTIONS

So, the average real return was:

Average = (.0447 + .0554 + .0527 + .0387 + .0926 + .1155 + .1243) / 7

Average = .0748 or 7.48%

Notice the real return was higher than the nominal return during this period because of deflation, or

negative inflation.

17. Looking at the long-term corporate bond return history in Figure 10.2, we see that the mean return

was 6.2 percent, with a standard deviation of 8.6 percent. The range of returns you would expect to see 68 percent of the time is the mean plus or minus 1 standard deviation, or:

R ∈ μ ± 1σ = 6.2% ± 8.6% = –2.40% to 14.80%

The range of returns you would expect to see 95 percent of the time is the mean plus or minus 2

standard deviations, or:

R ∈ μ ± 2σ = 6.2% ± 2(8.6%) = –11.00% to 23.40%

18. Looking at the large-company stock return history in Figure 10.2, we see that the mean return was

12.4 percent, with a standard deviation of 20.3 percent. The range of returns you would expect to see 68 percent of the time is the mean plus or minus 1 standard deviation, or:

R ∈ μ ± 1σ = 12.4% ± 20.3% = –7.90% to 32.70%

The range of returns you would expect to see 95 percent of the time is the mean plus or minus 2

standard deviations, or:

R ∈ μ ± 2σ = 12.4% ± 2(20.3%) = –28.20% to 53.00%

19. To find the best forecast, we app ly Blume’s formula as follows:

R(5) = 291 - 5 × 10.7% + 29

5 - 30 × 12.8% = 12.51% R(10) = 291 - 10 × 10.7% + 29

10 - 30 × 12.8% = 12.15% R(20) = 291 - 20 × 10.7% + 2920 - 30 × 12.8% = 11.42%

C HAPTER 10 B-9

20. The best forecast for a one year return is the arithmetic average, which is 12.4 percent. The

geometric average, found in Table 10.3 is 10.4 percent. To find the best forecast for other periods, we apply Blume’s for mula as follows:

R(5) = 781 - 5 × 10.4% + 78

5 - 79 × 12.4% = 12.30% R(20) = 781 - 20 × 10.4% + 78

20 - 79 × 12.4% = 11.91% R(30) = 781 - 30 × 10.4% + 7830 - 79 × 12.4% = 11.66%

Intermediate

21. Here we know the average stock return, and four of the five returns used to compute the average

return. We can work the average return equation backward to find the missing return. The average return is calculated as:

.70 = .08 – .13 – .07 + .29 + R

R = .53 or 53%

The missing return has to be 53 percent. Now we can use the equation for the variance to find:

Variance = 1/4[(.08 – .14)2 + (–.13 – .14)2 + (–.07 – .14)2 + (.29 – .14)2 + (.53 – .14)2]

Variance = 0.0738

And the standard deviation is:

Standard deviation = (0.0738)1/2

Standard deviation = 0.27166 or 27.17%

22.

The arithmetic average return is the sum of the known returns divided by the number of returns, so:

Arithmetic average return = (.29 + .14 + .23 –.08 + .09 –.20) / 6

Arithmetic average return = .0783 or 7.83%

Using the equation for the geometric return, we find:

Geometric average return = [(1 + R 1) × (1 + R 2) × … × (1 + R T )]1/T – 1

Geometric average return = [(1 + .29)(1 + .14)(1 + .23)(1 – .08)(1 + .09)(1 – .20)](1/6) – 1

Geometric average return = .0640 or 6.40%

Remember, the geometric average return will always be less than the arithmetic average return if the returns have any variation.

B-10S OLUTIONS

23.To calculate the arithmetic and geometric average returns, we must first calculate the return for each

year. The return for each year is:

R1 = (?49.07 – 43.12 + 0.55) / ?43.12 = .1507 or 15.07%

R2 = (?51.19 – 49.07 + 0.60) / ?49.07 = .0554 or 5.54%

R3 = (?47.24 – 51.19 + 0.63) / ?51.19 = –.0649 or –6.49%

R4 = (?56.09 – 47.24 + 0.72)/ ?47.24 = .2026 or 20.26%

R5 = (?69.30 – 56.09 + 0.81) / ?56.09 = .2496 or 24.96%

The arithmetic average return was:

R A = (0.1507 + 0.0554 – 0.0649 + 0.2026 + 0.2496)/5

R A = 0.1188 or 11.88%

And the geometric average return was:

R G = [(1 + .1507)(1 + .0554)(1 – .0649)(1 + .2026)(1 + .2496)]1/5– 1

R G = 0.1129 or 11.29%

24. To find the real return we need to use the Fisher equation. Re-writing the Fisher equation to solve

for the real return, we get:

r = [(1 + R)/(1 + h)] – 1

So, the real return each year was:

Year T-bill return Inflation Real return

1973 0.0729 0.0871 –0.0131

1974 0.0799 0.1234 –0.0387

1975 0.0587 0.0694 –0.0100

1976 0.0507 0.0486 0.0020

1977 0.0545 0.0670 –0.0117

1978 0.0764 0.0902 –0.0127

1979 0.1056 0.1329 –0.0241

1980 0.1210 0.1252 –0.0037

0.6197 0.7438 –0.1120

a.The average return for T-bills over this period was:

Average return = 0.619 / 8

Average return = .0775 or 7.75%

And the average inflation rate was:

Average inflation = 0.7438 / 8

Average inflation = .0930 or 9.30%

C HAPTER 10B-11

https://www.doczj.com/doc/e08882486.html,ing the equation for variance, we find the variance for T-bills over this period was:

Variance = 1/7[(.0729 – .0775)2 + (.0799 – .0775)2 + (.0587 – .0775)2 + (.0507 – .0775)2 +

(.0545 – .0775)2+ (.0764 – .0775)2 + (.1056 – .0775)2 + (.1210 - .0775)2] Variance = 0.000616

And the standard deviation for T-bills was:

Standard deviation = (0.000616)1/2

Standard deviation = 0.0248 or 2.48%

The variance of inflation over this period was:

Variance = 1/7[(.0871 – .0930)2 + (.1234 – .0930)2 + (.0694 – .0930)2 + (.0486 – .0930)2 +

(.0670 – .0930)2 + (.0902 – .0930)2 + (.1329 – .0930)2 + (.1252 - .0930)2] Variance = 0.000971

And the standard deviation of inflation was:

Standard deviation = (0.000971)1/2

Standard deviation = 0.0312 or 3.12%

c. The average observed real return over this period was:

Average observed real return = –.1122 / 8

Average observed real return = –.0140 or –1.40%

d. The statement that T-bills have no risk refers to the fact that there is only an extremely small

chance of the government defaulting, so there is little default risk. Since T-bills are short term, there is also very limited interest rate risk. However, as this example shows, there is inflation risk, i.e. the purchasing power of the investment can actually decline over time even if the investor is earning a positive return.

25.To find the return on the coupon bond, we first need to find the price of the bond today. Since one

year has elapsed, the bond now has six years to maturity, so the price today is:

P1 = ?80(PVIFA7%,6) + ?1,000/1.076

P1= ?1,047.67

You received the coupon payments on the bond, so the nominal return was:

R = (?1,047.67 – 1,028.50 + 80) / ?1,028.50

R = .0964 or 9.64%

And using the Fisher equation to find the real return, we get:

r = (1.0964 / 1.043) – 1

r = .0512 or 5.12%

B-12S OLUTIONS

26.Looking at the long-term government bond return history in Table 10.2, we see that the mean return

was 5.8 percent, with a standard deviation of 9.3 percent. In the normal probability distribution, approximately 2/3 of the observations are within one standard deviation of the mean. This means that 1/3 of the observations are outside one standard deviation away from the mean. Or:

Pr(R< –3.5 or R>15.1) ≈1/3

But we are only interested in one tail here, that is, returns less than –3.5 percent, so:

Pr(R< –3.5) ≈1/6

You can use the z-statistic and the cumulative normal distribution table to find the answer as well.

Doing so, we find:

z = (X – μ)/σ

z = (–3.5% – 5.8)/9.3% = –1.00

Looking at the z-table, this gives a probability of 15.87%, or:

Pr(R< –3.5) ≈ .1587 or 15.87%

The range of returns you would expect to see 95 percent of the time is the mean plus or minus 2 standard deviations, or:

95% level: R∈μ± 2σ = 5.8% ± 2(9.3%) = –12.80% to 24.40%

The range of returns you would expect to see 99 percent of the time is the mean plus or minus 3 standard deviations, or:

99% level: R∈μ± 3σ = 5.8% ± 3(9.3%) = –22.10% to 33.70%

27.The mean return for small company stocks was 17.5 percent, with a standard deviation of 33.1

percent. Doubling your money is a 100% return, so if the return distribution is normal, we can use the z-statistic. So:

z = (X – μ)/σ

z = (100% – 17.5)/33.1% = 2.492 standard deviations above the mean

This corresponds to a probability of ≈ 0.634%, or less than once every 100 years. Quadrupling your money would be:

z = (300% – 17.5)/33.1% = 8.5347 standard deviations above the mean.

This corresponds to a probability of (much) less than 0.5%, or once every 200 years. The actual answer is less than once every 1 million years.

C HAPTER 10B-13

28.It is impossible to lose more than 100 percent of your investment. Therefore, return distributions are

truncated on the lower tail at –100 percent.

Challenge

https://www.doczj.com/doc/e08882486.html,ing the z-statistic, we find:

z = (X – μ)/σ

z = (0% – 12.4)/20.3% = –0.6108

Pr(R≤0) ≈ 27.07%

30.For each of the questions asked here, we need to use the z-statistic, which is:

z = (X – μ)/σ

a. z1 = (10% – 6.2)/8.6% = 0.4419

This z-statistic gives us the probability that the return is less than 10 percent, but we are looking for the probability the return is greater than 10 percent. Given that the total probability is 100 percent (or 1), the probability of a return greater than 10 percent is 1 minus the probability of a return less than 10 percent. Using the cumulative normal distribution table, we get:

Pr(R≥10%) = 1 – Pr(R≤10%) = 1 – .6707 ≈ 32.93%

For a return greater than 0 percent:

z2 = (0% – 6.2)/8.6 = –0.7209

Pr(R≥10%) = 1 – Pr(R≤10%) = 1 – .7645 ≈ 23.55%

b.The probability that T-bill returns will be greater than 10 percent is:

z3 = (10% – 3.8)/3.1% = 2

Pr(R≥10%) = 1 – Pr(R≤10%) = 1 – .9772 ≈ 2.28%

And the probability that T-bill returns will be less than 0 percent is:

z4 = (0% – 3.8)/3.1% = –1.2258

Pr(R≤0) ≈ 11.01%

B-14S OLUTIONS

c. The probability that the return on long-term corporate bonds will be less than –4.18 percent is:

z5 = (–4.18% – 6.2)/8.6% = –1.20698

Pr(R≤–4.18%) ≈ 11.37%

And the probability that T-bill returns will be greater than 10.32 percent is:

z6 = (10.32% – 3.8)/3.1% = 2.1032

Pr(R≥10.38%) = 1 – Pr(R≤10.38%) = 1 – .9823 ≈ 1.77%

公司理财-20082009学年第一学期《公司理财》期末考试卷(答案)

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公司理财罗斯课后习题答案

公司理财罗斯课后习题 答案 集团标准化工作小组 [Q8QX9QT-X8QQB8Q8-NQ8QJ8-M8QMN]

第一章 1.在所有权形式的公司中,股东是公司的所有者。股东选举公司的董事会,董事会任命该公司的管理层。企业的所有权和控制权分离的组织形式是导致的代理关系存在的主要原因。管理者可能追求自身或别人的利益最大化,而不是股东的利益最大化。在这种环境下,他们可能因为目标不一致而存在代理问题。 2.非营利公司经常追求社会或政治任务等各种目标。非营利公司财务管理的目标是获取并有效使用资金以最大限度地实现组织的社会使命。 3.这句话是不正确的。管理者实施财务管理的目标就是最大化现有股票的每股价值,当前的股票价值反映了短期和长期的风险、时间以及未来现金流量。 4.有两种结论。一种极端,在市场经济中所有的东西都被定价。因此所有目标都有一个最优水平,包括避免不道德或非法的行为,股票价值最大化。另一种极端,我们可以认为这是非经济现象,最好的处理方式是通过政治手段。一个经典的思考问题给出了这种争论的答案:公司估计提高某种产品安全性的成本是30美元万。然而,该公司认为提高产品的安全性只会节省20美元万。请问公司应该怎么做呢” 5.财务管理的目标都是相同的,但实现目标的最好方式可能是不同的,因为不同的国家有不同的社会、政治环境和经济制度。 6.管理层的目标是最大化股东现有股票的每股价值。如果管理层认为能提高公司利润,使股价超过35美元,那么他们应该展开对恶意收购的斗争。如果管理层认为该投标人或其它未知的投标人将支付超过每股35美元的价格收购公司,那么他们也应该展开斗争。然而,如果管理层不能增加企业的价值,并且没有其他更高的投标价格,那么管理层不是在为股东的最大化权益行事。现在的管理层经常在公司面临这些恶意收购的情况时迷失自己的方向。 7.其他国家的代理问题并不严重,主要取决于其他国家的私人投资者占比重较小。较少的私人投资者能减少不同的企业目标。高比重的机构所有权导致高学历的股东和管理层讨论决策风险项目。此外,机构投资者比私人投资者可以根据自己的资源和经验更好地对管理层实施有效的监督机制。 8.大型金融机构成为股票的主要持有者可能减少美国公司的代理问题,形成更有效率的公司控制权市场。但也不一定能。如果共同基金或者退休基金的管理层并不关心的投资者的利益,代理问题可能仍然存在,甚至有可能增加基金和投资者之间的代理问题。

公司理财试题及答案

1)单选题,共20题,每题5.0分,共100.0分1 单选题 (5.0分) 资产未来创造的现金流入现值称为? A. 资产的价格 B. 资产的分配 C. 资产的价值 D. 资产的体量 2 单选题 (5.0分) 谁承担了公司运营的最后风险? A. 债权人 B. 股东 C. 管理层 D. 委托人 3 单选题 (5.0分) 金融市场有哪些类型? A. 货币市场 B. 资本市场 C. 期货市场 D. 以上都是 4 单选题 (5.0分) 以下哪项是债券价值评估方式? A. 现值估价模型 B. 到期收益率 C. 债券收益率 D. 以上都是 5 单选题 (5.0分) 融资直接与间接的划分方式取决于? A. 融资的受益方 B. 金融凭证的设计方 C. 融资来源 D. 融资规模

6 单选题 (5.0分) 以下哪种不是财务分析方法? A. 比较分析 B. 对比分析 C. 趋势百分比分析 D. 财务比例分析 7 单选题 (5.0分) 以下哪个不是价值的构成? A. 现金流量 B. 现值 C. 期限 D. 折现率 8 单选题 (5.0分) 比率分析的目的是为了? A. 了解项目之间的关系 B. 了解金融发展变化 C. 分析资金流动趋势 D. 分析金融风险 9 单选题 (5.0分) 影响公司价值的主要因素是? A. 市场 B. 政策 C. 信息 D. 时间 10 单选题 (5.0分) 以下哪种是内部融资方式? A. 留存收益 B. 股票 C. 债券 D. 借款 11 单选题 (5.0分)

什么是营运资本? A. 流动资产-流动负债 B. 流动资产+流动负债 C. 流动资产*流动负债 D. 流动资产/流动负债 12 单选题 (5.0分) PMT所代表的含义是? A. 现值 B. 终值 C. 年金 D. 利率 13 单选题 (5.0分) 金融市场的作用是什么? A. 资金的筹措与投放 B. 分散风险 C. 降低交易成本 D. 以上都是 14 单选题 (5.0分) 以下哪项不是财务管理的内容? A. 筹资 B. 融资 C. 信贷 D. 营运资本管理 15 单选题 (5.0分) 微观金融的研究对象是什么? A. 机构财政 B. 账目管理 C. 股市投资 D. 公司理财 16 单选题 (5.0分) 计划经济时代企业的资金来源是?

罗斯公司理财题库全集

Chapter 13 Risk, Cost of Capital, and Capital Budgeting Answer Key Multiple Choice Questions 1. The weighted average of the firm's costs of equity, preferred stock, and after tax debt is the: A. reward to risk ratio for the firm. B. expected capital gains yield for the stock. C. expected capital gains yield for the firm. D. portfolio beta for the firm. E. weighted average cost of capital (WACC). Difficulty level: Easy Topic: WACC Type: DEFINITIONS 2. If the CAPM is used to estimate the cost of equity capital, the expected excess market return is equal to the: A. return on the stock minus the risk-free rate. B. difference between the return on the market and the risk-free rate. C. beta times the market risk premium. D. beta times the risk-free rate. E. market rate of return. Difficulty level: Easy Topic: CAPM Type: DEFINITIONS

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习题一 1.5.1单项选择题 1 .不能偿还到期债务是威胁企业生存的()。 A .外在原因 B .内在原因 C .直接原因 D .间接原因 2.下列属于有关竞争环境的原则的是()。 A .净增效益原则 B .比较优势原则 C .期权原则 D .自利行为原则3.属于信号传递原则进一步运用的原则是指() A .自利行为原则 B .比较优势原则 C . 引导原则 D .期权原则 4 .从公司当局可控因素来看,影响报酬率和风险的财务活动是()。 A .筹资活动 B .投资活动 C .营运活动 D .分配活动 5 .自利行为原则的依据是()。 A .理性的经济人假设 B .商业交易至少有两方、交易是“零和博弈”,以及各方都是自利的 C .分工理论 D .投资组合理论 6 .下列关于“有价值创意原则”的表述中,错误的是()。 A .任何一项创新的优势都是暂时的 B .新的创意可能会减少现有项目的价值或者使它变得毫无意义 C .金融资产投资活动是“有价值创意原则”的主要应用领域 D .成功的筹资很少能使企业取得非凡的获利能力 7 .通货膨胀时期,企业应优先考虑的资金来源是() A .长期负债 B .流动负债 C .发行新股 D .留存收益 8.股东和经营者发生冲突的根本原因在于()。 A .具体行为目标不一致 B .掌握的信息不一致 C .利益动机不同 D ,在企业中的地位不同 9 .双方交易原则没有提到的是()。 A .每一笔交易都至少存在两方,双方都会遵循自利行为原则 B .在财务决策时要正确预见对方的反映 C .在财务交易时要考虑税收的影响 D .在财务交易时要以“自我为中心” 10.企业价值最大化目标强调的是企业的()。 A .预计获利能力 B .现有生产能力 C .潜在销售能力 D .实际获利能力11.债权人为了防止其利益受伤害,通常采取的措施不包括()。 A .寻求立法保护 B .规定资金的用途 C .提前收回借款 D .不允许发行新股12.理性的投资者应以公司的行为作为判断未来收益状况的依据是基于()的要求。 A .资本市场有效原则 B .比较优势原则 C .信号传递原则 D .引导原则13.以每股收益最大化作为财务管理目标,存在的缺陷是()。 A .不能反映资本的获利水平 B .不能用于不同资本规模的企业间比较 C .不能用于同一企业的不同期间比较 D .没有考虑风险因素和时间价值 14 .以下不属于创造价值原则的是()。 A .净增效益原则 B .比较优势原则 C .期权原则 D .风险—报酬权衡原则 15. 利率=()+通货膨胀附加率+变现力附加率+违约风险附加率+到期风险附加率。 A .物价指数附加率 B .纯粹利率 C .风险附加率 D .政策变动风险 1.5.2多项选择题

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公司理财复习题(小小) 注:本人在百忙之中经过几天几夜整理,只求考试过关,难免有差错和漏洞. 红色部分为不知道答案部份.请各位同学再汇总一下.并在群中分享,谢谢! 1.企业组织形态中的单一业主制和合伙制有哪四个主要的缺点?这两种企业组织形态相对公司形态而言,有哪些优点? 答:单一业主制企业的缺点 虽然单一业主制有如上的优点,但它也有比较明显的缺点。一是难以筹集大量资金。因为一个人的资金终归有限,以个人名义借贷款难度也较大。因此,单一业主制限制了企业的扩展和大规模经营。二是投资者风险巨大。企业业主对企业负无限责任,在硬化了企业预算约束的同时,也带来了业主承担风险过大的问题,从而限制了业主向风险较大的部门或领域进行投资的活动。这对新兴产业的形成和发展极为不利。三是企业连续性差。企业所有权和经营权高度统一的产权结构,虽然使企业拥有充分的自主权,但这也意味着企业是自然人的企业,业主的病、死,他个人及家属知识和能力的缺乏,都可能导致企业破产。四是企业内部的基本关系是雇佣劳动关系,劳资双方利益目标的差异,构成企业内部组织效率的潜在危险。 合伙制企业的缺点 然而,合伙制企业也存在与单一业主制企业类似的缺陷。一是合伙制对资本集中的有限性。合伙人数比股份公司的股东人数少得多,且不能向社会集资,故资金有限。二是风险性大。强调合伙人的无限连带责任,使得任何一个合伙人在经营中犯下的错误都由所有合伙人以其全部资产承担责任,合伙人越多,企业规模越大,每个合伙人承担的风险也越大,合伙人也就不愿意进行风险投资,进而妨碍企业规模的进一步扩大。三是合伙经营方式仍然没有简化自然人之间的关系。由于经营者数量的增加,在显示出一定优势的同时,也使企业的经营管理变得较为复杂。合伙人相互间较容易出现分歧和矛盾,使得企业内部管理效率下降,不利于企业的有效经营。 单一业主制企业的优点 单一业主制企业是企业制度序列中最初始和最古典的形态,也是民营企业主要的企业组织形式。其主要优点为:一是企业资产所有权、控制权、经营权、收益权高度统一。这有利于保守与企业经营和发展有关的秘密,有利于业主个人创业精神的发扬。二是企业业主自负盈亏和对企业的债务负无限责任成为了强硬的预算约束。企业经营好坏同业主个人的经济利益乃至身家性命紧密相连,因而,业主会尽心竭力地把企业经营好。三是企业的外部法律法规等对企业的经营管理、决策、进入与退出、设立与破产的制约较小。 合伙制企业的优点 合伙制作为一种联合经营方式,在经营上具有的主要优点有:一是出资者人数的增加,从一定程度上突破了企业资金受单个人所拥有的量的限制,并使得企业从外部获得贷款的信用能力增强、扩大了企业的资金来源。这样不论是企业的内部资金或外部资金的数量均大大超过单一业主制企业,有利于扩大经营规模。二是由于风险分散在众多的所有者身上,使合伙制企业的抗风险能力较之单一业主制企业大大提高。企业可以向风险较大的事业领域拓展,拓宽了企业的发展空间。三是经营者即出资者人数的增加,突破了单个人在知识、阅历、经验等方面的限制。众多的经营者在共同利益驱动下,集思广益,各显其长,从不同的方面进行企业的经营管理,必然会有助于企业经营管理水平的提高。

罗斯公司理财题库cha16

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公司理财复习题含答案

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