Assume that the returns from an asset are normally distributed. The average annual return for this asset over a specific period was 13.6 percent and the standard deviation of those returns in this period was 43.86 percent. a. What is the approximate probability that your money will double in value in a single year? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) b. What about triple in value? (Do not round intermediate calculations and enter your answer as a percent rounded to 6 decimal places, e.g., .161616.)

Answers

Answer 1
Answer:

Answer: a. 2.44%

b.  0.001070%

Explanation:

Given: The  returns from an asset are normally distributed with

\mu=\text{ 13.6 percent  and }\sigma=\text{43.86 percent.}

Let x be the percentage value of return.

a. Double in value in a single year i.e. 100% return.

z-value = (x-\mu)/(\sigma)

=(100-13.6)/(43.86)=1.97

Required probability = Right-tailed probability for Z = 1.97

= 0.0244   [By p-value calculator]

= 2.44%

b. Triple in value in a single year i.e. 200% return.

z-value = (x-\mu)/(\sigma)

=(200-13.6)/(43.86)=4.25

Required probability = Right-tailed probability for Z =4.25

=  0.0000107    [By p-value calculator]

= 0.001070%


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Answers

Answer:

The correct option is (d)

Explanation:

Real wages are nominal wages less inflation. Nominal wage is not adjusted for inflation. Everyone had expected an inflation of 3% per year while increase in wages per year is 5%. This implied that they will expect real wage of 2% (5% - 3%) per year.

However, it turned out that inflation was 5% per year. This means that real wages were actually 0% (5% - 5%). There was no increase in real wages at all. So, they received lower real wage (actually nil) as against expected real wage of 3% per year.

If 19,000 units are produced, what are the per unit manufacturing overhead costs incurred

Answers

Answer:

$117,000

Explanation:

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Total manufacturing overhead = $60000 + $57000 = $117000

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Answers

The answer to the prompt that "People who download unlicensed music tend not buy legal digital music" is False.

Judging from the passage above, the answer to this prompt is false.

The passage makes it clear that those who regularly downloaded unlicensed music also "spent an average of £5.52 a month on legal digital music."

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The risk premium for exposure to aluminum commodity prices is 4%, and the firm has a beta relative to aluminum commodity prices of .6. The risk premium for exposureto GDP changes is 6%, and the firm has a beta relative to GDP of 1.2. If the risk-free rate is 4%, what is the expected return on this stock?

A.
14.4 percent

B.
10.0 percent

C.
13.6 percent

D.
11.5 percent Please show work

Answers

Answer:

C.  13.6 percent

Explanation:

In this question, we apply the Capital Asset Pricing Model (CAPM) formula which is shown below

Expected rate of return = Risk-free rate of return + Beta × risk-free rate of return + Beta × market risk premium

= 4% + 0.6 × 4% + 1.2 × 6%

=  4% + 2.4% + 7.2%

= 13.6%

The (Market rate of return - Risk-free rate of return)  is also known as market risk premium

The gross profit method is most commonly used to:_______ a. estimate the cost of inventory from incomplete records. b. determine the exact cost of inventory. c. develop a sales budget. d. replace the year-end physical inventory.

Answers

Answer:

a. estimate the cost of inventory from incomplete records.

Explanation:

The gross profit method is used to estimate the cost of inventory from incomplete records. This is done by determining the amount of gross profit using the Sales Revenue and the Gross Profit Margin. Then finding the difference between the Cost of Goods available for sale and this Gross Profit to reach to the estimated cost of inventory.

A company manufactures hair dryers. It buys some of the components, but it makes the heating element, which it can produce at the rate of 860 per day. Hair dryers are assembled daily, 251 days a year, at a rate of 330 per day. Because of the disparity between the production and usage rates, the heating elements are periodically produced in batches of 2,300 units. a. Approximately how many batches of heating elements are produced annually? (Round your answer to 2 decimal places.) Number of batches
b. If production on a batch begins when there is no inventory of heating elements on hand, how much inventory will be on hand 2 days later? Number of inventory
c.What is the average inventory of elements, assuming each production cycle begins when there are none on hand? (Do not round intermediate calculations. Round your answer to the nearest whole number.) Average inventory
d. The same equipment that is used to make the heating elements could also be used to make a component for another of the firm’s products. That job would require 3 days, including setup. Setup time for making a batch of the heating elements is a half day. Is there enough time to do this job between production of batches of heating elements?

i. No
ii. Yes

Answers

Answer:

(a) 93.85 batches of heating elements are produced annually

(b) 1725

(c) 863

(d) Yes

Explanation:

(a) Daily production rate is 860 units

Annual (251 days) production rate is = 251×860 = 215860 units

In a batch, 2300 units are produced

215860 units are produced in (215860 ÷ 2300) = 93.85 batches

(b) In 251 days, 93.85 batches are produced

In 2 days, (93.85×2)÷251 is produced = 0.75 batch

1 batch = 2300 units

0.75 batch = 0.75×2300=1725 units

(c) 0.75 batch is produced in 2days

1 batch is produced in 2/0.75days

Average= (2300×0.75)÷2= 863

Final answer:

The company produces approximately 93.85 batches of heating elements annually, has an inventory of 1,060 units two days after production, and maintains an average inventory of 1,150 units. Furthermore, there is enough time to produce other products between batches of heating element production.

Explanation:

To solve this problem, we first need to understand the company's production and consumption rates of the heating elements for their hair dryers.

a. The company produces elements at a rate of 860 per day and runs 251 days per year. Thus, they produce around 215,860 elements annually. As they produce elements in batches of 2,300, the number of batches produced annually will be 215,860 divided by 2,300, which is approximately 93.85. So, the company produces about 93.85 batches of heating elements annually.

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d. The time between production of batches of heating elements is the total quantity in a batch divided by the net increase per day (860-330). This equals 2,300/(860-330) approximately 4.8 days. Given that the other product takes 3 days to make, including setup, there is enough time to produce it between batches of heating elements.

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