midterm pt2 6-10
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Economics
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Apr 3, 2024
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n 6
1 Use the following information to calculate your company’s expected return.
State
Probability
Return
Boom
20%
0.38
Normal
60%
0.10
Recession
20%
-0.17
Round to two decimal places.
Answer:
0.102
Hide question 6 feedback
Expected Return = (.20)(BOOM return) + (.60)(NORMAL return) + (.20)(RECESSION return)
n 7
1 Calculating Expected Return for a portfolio is valuable, because it can be used to forecast the future value of the portfolio and it provides a benchmark for comparison to actual
returns.
True
False
Question 8
1 / 1
point
Frazier Manufacturing paid a dividend last year of $2, which is expected to grow at a constant rate of 5%. Frazier has a beta of 1.3. If the market is returning 11% and the risk-free rate is 4%, calculate the value of Frazier’s stock.
$25.93
$31.33
$38.53
$41.63
Hide question 8 feedback
SOLUTION:
k = 4% + (11% – 4%)1.3 = 13.1%
Po = [2(1.05)]/(.131 – .05) = $25.93
n 9
1 You have invested 30 percent of your portfolio in Jacob, Inc., 40 percent in Bella Co., and 30 percent in Edward Resources. What is the expected return of your portfolio if Jacob, Bella, and Edward have expected returns of
0.02, 0.19, and 0.10, respectfully?
Round to two decimal places.
Answer:
0.112
Hide question 9 feedback
SOLUTION:
E(R
portfolio
) = [x
1
* E(R
1
)] + [x
2
* E(R
2
)] + ....
Where X is the percentage invested and E(R) is the expected return.
n 10
1 Which of the following statements are true in regard to the concept of correlation?
The value will always fall between -1 and 1.
A correlation of 0.1 indicates that there is a very small correlation between the two stocks.
A positive value indicates that when the return on one asset is positive, the return on the other asset will be positive.
All of the above
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Related Questions
Economics question!!!
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State (s)
Probability
Expected return
Recession
0.3
-0.03
Normal
0.5
0.08
Expansion
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0.13
What is the expected return for the stock?
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a) 36.30%.
b) 5.84%.
c) 19.60%.
d) 24.17%.
e) 26.0%.
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QUESTION 2
Elizabeth has decided to form a portfolio by putting 30% of her money into stock 1 and 70% into stock 2. She assumes that the expected returns will be 10% and 18%, respectively, and that the standard deviations will be 15% and 24%, respectively.
Describe what happens to the standard deviation of the portfolio returns when the coefficient of correlation ρ decreases.
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The standard deviation of the portfolio returns increases as the coefficient of correlation increases.
The standard deviation of the portfolio returns decreases as the coefficient of correlation increases.
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To maximize your expected return, you should choose:
Stocks
Bonds
Probability Return Probability Return
0.15 20%
0.15 16.7%
06
10%
T
04
7.5%
0.25
8%
0.45 3.3%
OA bonds
OB stocks
OC. commodities
OD. All of the portfolios have the same expected return.
If you are risk-averse and had to choose between the stock or the bond investments, you would choose
OA the stock portfolio because there is less uncertainty over the outcome
OB. the bond portfolio because there is less uncertainty over the outcome.
OC. the stock portfolio because of greater expected return.
OD. the bond portfolio because of greater expected return.
Commodities
Probability Return
02
20%
0.2
15%
0.2
8%
02
02
5%
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Mr Phiri has K10,000 in his account. He is considering investing in a project which
has 70 % probability of earning a profit of K10,000 and a 30% probability of incurring
a loss of K10,000. His utility at the moment is 20 utiles with the current K10,000.
With K20, 000 his utility would be 25 utiles and with K0 his utility would be zero.
a) What is the expected profit of the project?
b) What is the expected marginal utility of the project? Is Mr Phiri likely to invest
in the project?
Mr Sinkala also has K10,000 from which he derives 20 utiles. However, Mr Phiri
derives 15 utiles from the profit of K10,000.
c) What is the expected marginal utility for Mr Sinkala?
d) How can you describe Mr Phiri and Mr Sinkala in terms of their attitude
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Question 11
The beta of an active portfolio is 1.45. The standard deviation of the returns on the market index
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b) 5.84%.
c) 19.60%.
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17.4%.
27.4%.
7.4%.
11.4%.
QUESTION 2
Elizabeth has decided to form a portfolio by putting 30% of her money into stock 1 and 70% into stock 2. She assumes that the expected returns will be 10% and 18%, respectively, and that the standard deviations will be 15% and 24%, respectively.
Describe what happens to the standard deviation of the portfolio returns when the coefficient of correlation ρ decreases.
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0.04 >=
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0.2
0.3
0.3
0.2
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Profit
Class Exercise
$2,000
2,300
2,600
: 2,900
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0.1
0.4
0.4
0.1
Book B
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1,700
1,900
2,100
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A
B
с
D
E
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(Percent)
0
25
50
75
100
Average Annual
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(Percent)
2.00
4.50
7.00
9.50
12.00
As the risk of Frances's portfolio increases, the average annual return on her portfolio
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(Risk)
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0
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Sell some of her stocks and place the proceeds in a savings account
Sell some of her stocks and use the proceeds to purchase bonds
5
10
15
20
Suppose Frances currently allocates 25% of her portfolio to a diversified group of stocks and 75% of her portfolio to risk-free bonds; that is, she
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Instructions: Fill in the table below to answer the questions above. Enter your responses as whole numbers and enter percentage
values as percentages not decimals (.e., 20% not 0.20). Enter a negative sign (-) to indicate a negative number if necessary.
Invest $1,000
Invest $2,000
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1150
S
28 %
$
8
%
$
Expected Return
N/A
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Tripled
:
#
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S
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