Answer:
E. $7,190
Explanation:
Net present value is the present value of after tax cash flows from an investment less the amount invested.
NPV can be calculated using a financial calculator
For project A,
Cash flow in year 0 = $-14,500
Cash flow in year 1 = $9,500
Cash flow in year 2 = $9,500
Cash flow in year 3 = $9,500
I = 15%
NPV = $7190.64
To find the NPV using a financial calacutor:
1. Input the cash flow values by pressing the CF button. After inputting the value, press enter and the arrow facing a downward direction.
2. After inputting all the cash flows, press the NPV button, input the value for I, press enter and the arrow facing a downward direction.
3. Press compute
I hope my answer helps you
Answer:
(A). People may expect earnings to fall in the future, perhaps because the firm will be faced with increased competition.
Explanation:
Price Earnings ratio of a company represents market price per share of a company's stock in relation to it's earnings per share.
Price Earnings ratio(PER) is given by the following formula:
PER = 
A lower P/E Ratio indicates that a company's market price of a share is lower relative to it's earnings. This means the company's stock is undervalued.
It can also mean that the company's earnings have increased which in turn has increased it's earnings per share.
Investors in general expect lower earnings in future for the stock of a company with low P/E Ratio.
Answer:
The answer is "1.1"
Explanation:
In the case of a single Interest, the principal value is determined as follows:

In case of discount:

Let income amount = 100, time = 1.5 years, and rate =20 %.
Formula:
A = P(1+rt)
A =P+I
by putting vale in the above formula we get the value that is = 76.92, thus method A will give 76.92 value.
If we calculate discount then the formula is:
P = M(1-rt)
M = 100 rate and time is same as above.

Thus Method B will give the value that is 70
calculating ratio value:

<span>Answer : Chart of accounts
Explanation:
A chart of accounts (COA) is a created list of the accounts used by an organization to define each class of items for which money or the equivalent is spent or received. It is used to organize the finances of the entity and to segregate expenditures, revenue, assets and liabilities in order to give interested parties a better understanding of the financial health of the entity.</span>
Answer:
a. Suppose GP issues $ 100$100 million of new stock to buy back the debt. What is the expected return of the stock after this transaction?
b. Suppose instead GP issues $ 50.00$50.00 million of new debt to repurchase stock. i. If the risk of the debt does not change, what is the expected return of the stock after this transaction?
ii. If the risk of the debt increases, would the expected return of the stock be higher or lower than when debt is issued to repurchase stock in part (i)?
- If the risk of the debt increases, then the cost of the debt will increase. Therefore, the company will need to spend more money paying the interests related to the new debt which would decrease the ROE compared to the 18% of (i). Since we do not know the new cost of the debt, we cannot know exactly by how much it will affect the ROE, but I assume it will still be higher than the previous ROE.
Explanation:
common stock $200 million
total debt $100 million
required rate of return 15%
cost of debt 6%
current profits = ($200 million x 15%) + ($100 x 6%) = $30 million + $6 million = $36 million
if equity increases to $300 million, ROI = 36/300 = 12
if instead new debt is issued at 6%:
equity 150 million, debt 150 million
cost of debt = 150 million x 6% = $9 million
remaining profits = $36 - $9 = $27 million
ROI = 27/150 = 18%