Answer:
- Project A and C given a budgetary constraint of $15,000.
- Pick all projects if there was not constraint as they all have positive NPVs.
Explanation:
Find the NPVs of the various projects.
Project A:
= Present value of inflows - Cost
= 4,000 / 1.085 + 4,000 / 1.085² + 4,000 / 1.085³ - 7,500
= $2,716.09
Project B:
= 3,000 / 1.085 + 4,000 / 1.085² + 3,000 / 1.085³ - 8,000
= $511.52
Project C:
= 2,500 / 1.085² - 2,000
= $123.64
Seeing as she has only $15,000 to embark on projects, she should pick projects A and C.
Project A should be picked because it has the highest NPV and Project C should be picked because it can still be invested in after Project A given budgetary constraints.
Answer:
e. Deterring monopoly
Explanation:
Based on the information provided within the question it can be said that the best choice would be that it is deterring monopoly. Monopolies refer to having full control of an industry and being the the only supplier or producer of a certain good. This is always bad because monopoly's are able to set whatever price they want on their products because there is no competition to steal away customers.
Here is the answer that best completes the statement above. According to the given text, when you are thinking about your "academic anatomy", this preference is a way to get a handle on what you feel satisfying and fulfilling. Hope this helps.
Answer:
a. in order to calculate this we must assume that the economy entered a recession:
degree of operating leverage = [($20 - $70)/$70] / [($260 - $520)/$520] = -0.7143 / -0.5 = 1.43
b. $14 million
Explanation:
strong economy:
total sales $520 million
<u>variable costs $420 million</u>
gross profit $100 million
<u>fixed costs $30 million</u>
EBIT $70 million
<u>income taxes $21 million</u>
net income $49 million
weak economy:
total sales $260 million
<u>variable costs $210 million</u>
gross profit $50 million
<u>fixed costs $30 million</u>
EBIT $20 million
<u>income taxes $6 million</u>
net income $14 million
Answer:
Mel
If Mel is risk-neutral, then in the absence of trip insurance, the most she will be willing to pay for the cruise is _______.
c. $1,220
Explanation:
a) Data and Calculations:
Mel's value of a cruise in nice weather = $2,000
Mel's value of a cruise in bad weather = $50
Probability of nice weather = 60%
Probability of bad weather = 40%
Expected value:
Weather Outcome Probability Expected Value
Nice weather $2,000 60% $1,200
Bad weather $50 40% $20
Total expected value of a cruise $1,220