The following information is for the next three questions. Investor P has the following portfolio:
|
Stock |
Amount |
Return |
Beta |
|
A |
10,000 |
10% |
1.2 |
|
B |
30,000 |
12% |
0.8 |
|
C |
20,000 |
15% |
1.4 |
|
D |
40,000 |
20% |
2.0 |
01 - What are the weights of these four stocks in the portfolio?
| A. |
w1= 20%, w2= 30% w3 = 20% w4= 10% |
|
| B. |
w1= 10%, w2= 40% w3 = 20% w4= 10% |
|
| C. |
w1= 10%, w2= 30% w3 = 20% w4= 40% |
|
| D. |
w1= 10%, w2= 30% w3 = 5% w4= 25% |
02 - What is the expected return of the portfolio?
| A. |
15.6%. |
|
| B. |
12.8% |
|
| C. |
18.6% |
|
| D. |
11.2% |
03 - What is the Beta of the portfolio?
| A. |
1.6 |
|
| B. |
2.3 |
|
| C. |
1.1 |
|
| D. |
0.95 |
|
| E. |
1.44 |
In: Finance
Samples of computers are taken from two county library locations and the number of internet tracking spyware programs is counted. The first location hosted 21 computers with a mean of 4.1 tracking programs and a standard deviation of 0.8. The second location hosted 19 computers with a mean of 6.2 tracking programs and a standard deviation of 1.2.
a) Please calculate the appropriate standard error statistic for the scenario provided.
b)Please calculate a confidence interval around your point estimates as appropriate for the scenario. Use a confidence limit of 99% (.01)
c) Please calculate a confidence interval around your point estimates as appropriate for the scenario. Use a confidence limit of 95%.
d) How do your confidence intervals compare? Is this what you expected to see? Why?
In: Math
Samples of computers are taken from two county library locations and the number of internet tracking spyware programs is counted. The first location hosted 21 computers with a mean of 4.1 tracking programs and a standard deviation of 0.8. The second location hosted 19 computers with a mean of 6.2 tracking programs and a standard deviation of 1.2.
a) Please calculate the appropriate standard error statistic for the scenario provided.
b)Please calculate a confidence interval around your point estimates as appropriate for the scenario. Use a confidence limit of 99% (.01)
c) Please calculate a confidence interval around your point estimates as appropriate for the scenario. Use a confidence limit of 95%.
d) How do your confidence intervals compare? Is this what you expected to see? Why?
In: Math
Removing Pi from Na-K pump, the pump opens toward inside the cell. True or False?
Enzymes increase the speed of a reaction by decreasing the activation energy. Group of answer choices True False
The greater the lipid solubility of a substance, the slower the substance can diffuse through the membrane's lipid bilayer down its concentration gradient. Group of answer choices True False
By changing two Pyruvates to two AcoA, cell produces 2 NADH Group of answer choices True False
Secondary active transport usually occurs as a coupled transport process. Group of answer choices True False
You put one RBC in a 0.8 Osm solution. The RBC would Group of answer choices
crenate
remain constant
It ruptures there is not enough information to answer this question
In: Anatomy and Physiology
q = __________
q2 = __________
for water: ρ = 987 kg/m3, µ = 528 x 10-6 N·s/m2, k = 645 x 10-3 W/m·K, Pr = 3.42
In: Mechanical Engineering
A regenerative Rankine cycle operates with inlet conditions of 800°C and 5MPa and exhausts to a pressure of 10kPa. A single open-feedwater heater is used with an extraction pressure of 0.8 MPa. Assume the exit states of the condenser and the feedwater heater are both saturated liquids. The turbine and pump isentropic efficiencies are 100%.
In: Mechanical Engineering
The total value of your portfolio is $10,000: $3,000 of it is invested in Stock A and the remainder invested in Stock B. Stock A has a beta of 0.8; Stock B has a beta of 1.2. The risk premium on the market portfolio is 8%; the risk-free rate is 2%. Additional information on Stocks A and B is provided below.
|
Return in Each State |
|||
|
State |
Probability of State |
Stock A |
Stock B |
|
Excellent |
15% |
15% |
5% |
|
Normal |
50% |
9% |
7% |
|
Poor |
35% |
-15% |
10% |
In: Finance
. Complete the following:
a. If the tax multiplier is -1, then the marginal propensity to save is _________ the marginal propensity to consume.
b. If the government spending multiplier is 8, then the marginal propensity to save equals______.
c. If the marginal propensity to consume is two times the marginal propensity to save, then the government spending multiplier equals _______.
d. If the marginal propensity to save is 0.5, then the tax multiplier equals _______.
e. If the marginal propensity to save increases by 10 percent, then the government spending multiplier ________.
f. If the marginal propensity to consume goes from 0.8 to 0.85, then the tax multiplier _________.
g. If the tax multiplier increases (in absolute value) from -1 to -2, this means that the marginal propensity to consume has ______ relative to the marginal propensity to save.
h. If the government spending multiplier decreases from 5 to 4, this means that the marginal propensity to save has _______.
In: Economics
Consider two economies. In economy A: autonomous consumption equals 700, the marginal propensity to consume equals 0.80, taxes are fixed at 50, investment is 100, government spending is 100, and net exports are 40.
In economy B: autonomous consumption equals 1000, the marginal propensity to consume equals 0.8, taxes are proportional to income such that consumers pay 25% of their income as taxes, investment is 250, government purchases are 150, and net exports are 400.
(i) What is the planned aggregate expenditure (PAE) in each economy?
(ii) What is the short-run equilibrium output in each economy?
(iii) In which economy is the spending multiplier higher?
(iv) Suppose autonomous consumption fall by 500 in each economy. Which economy will see a higher drop in GDP? Compute the equilibrium output in each economy.
In: Economics
You proposed a portfolio for your client with 60% in stock A and 40% in stock B. Stock A has an average weekly return of 0.88% and stock B has an average weekly return of 1.32%. Beta for stock A and B are 0.8 and 1.3 respectively. Now you want to deliver a performance report to the client regarding portfolio performance on a weekly basis. (a). What’s the portfolio average weekly return?
(b). What’s the portfolio beta?
(c). You have calculated the portfolio weekly standard deviation: 3.9%. What’s the Sharpe ratio of the portfolio? Assuming weekly market return is 0.9% and weekly riskfree rate is 0.04%.
(d). Still assume the portfolio weekly standard deviation is 3.9%, weekly market return is 0.9% and weekly risk-free rate is 0.04%, what’s Jensen’s Alpha of the portfolio?
In: Finance