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3 years ago

Whats the difference between stock and stockholder?

1 answer:

8 0

To delve into the underlying meaning of the terms, "stockholder" technically means the holder of stock, which can be construed as inventory, rather than shares. Conversely, "shareholder" means the holder of a share, which can only mean an equity share in a business. Thus, if you want to be picky, "shareholder" may be the more technically accurate term, since it only refers to company ownership.

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The Occupational Safety and Health Act does not require employers to abide by the regulations and the safety and health standard

aliya0001 [1]

The answer is False

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2 years ago

A firm could continue to operate for years without ever earning a profit as long as it is producing an output where

Assoli18 [71]

A firm could continue to operate for years without ever earning a profit as long as it is producing an output where

<span>MR stands for marginal revenue which is the sale price of a single item sold. On the other hand, AVC or the average variable cost is the firm’s variable costs divided by its output that is produced.</span>

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3 years ago

Where can you find an image database of free and simple graphics in many

Ede4ka [16]

Answer:C

Explanation:

just did it on apex

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3 years ago

Fama’s Llamas has a WACC of 9.7 percent. The company’s cost of equity is 12 percent, and its pretax cost of debt is 7.5 percent.

Bezzdna [24]

Answer:

0.4766

Explanation:

Given:

WACC = 9.7%

Company’s cost of equity = 12%

Pretax cost of debt = 7.5%

Tax rate = 35%

Now,

WACC

= Weight × Cost of equity + (1 - weight) × Pretax cost of debt × (1-tax rate)

0.097 = weight × 0.12 + ( 1 - weight ) × 0.075 × (1 - 0.35)

0.097 = 0.12 × weight + 0.04875 - 0.04875 × weight

0.04825 = 0.07125 × weight

weight = 0.6772

also,

weight = $\frac{\textup{Equity}}{\textup{Debt + Equity}}$

$\frac{\textup{1}}{\textup{weight}}$ = $\frac{\textup{Debt+equity}}{\textup{Equity}}$

$\frac{1}{0.6772}$ = $\frac{\textup{Debt}}{\textup{Equity}}$ + 1

1.4766 = $\frac{\textup{Debt}}{\textup{Equity}}$ + 1

$\frac{\textup{Debt}}{\textup{Equity}}$ = 0.4766

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3 years ago

Find the EAR in each of the following cases (Use 365 days a year. Do not round intermediate calculations and enter your answers

postnew [5]

Answer and Explanation:

The computation of the effective annual rate in each of the following cases are

Effective annual rate = [(1+annual percentage rate ÷ period)^period]- 1

= (1 +0 .09 ÷ 4)^4 - 1

= 9.31%

Effective annual rate = [(1+annual percentage rate ÷ period)^period]- 1

= (1 + 0.16 ÷ 12)^12-1

= 17.23%

Effective annual rate = [(1+annual percentage rate ÷ period)^period]- 1

= (1 + 0.12 ÷ 365)^365-1

= 12.75%

4 .

Effective annual rate = [(e)^Annual percentage rate]-1

e=2.71828

So,

=[(2.71828)^0.11]-1

= 11.63%

4 0

2 years ago