<u>A. According to the constant dividend growth model, the value of the firm depends on the current dividend level, divided by the equity cost of capital plus the grow rate.</u>
This is the false statement.
<u>Explanation</u>:
The fair value of stock can be calculated using the dividend growth model. While calculating the value of the stock, the growth of the dividends should be considered either in a stable rate or at a different rate during the period at hand.
The dividend growth model is also known as a <u>valuation model</u> as it is used to achieve the value of the stock.
Equity cost is the cost that the firm owes to the equity investors to compensate the risk of their investment.
Answer:
Option (b) is correct.
Explanation:
The Journal entries are as follows:
(i) On November 1, 2015
Retained Earnings [$3 × 20,000] A/c Dr. $60,000
To Dividend Payable $60,000
(To record the declaration of dividend)
(ii) On November 30, 2015
Dividend Payable A/c Dr. $60,000
To cash A/c $60,000
(To record the payment of dividend)
Answer:
10,900 units
Explanation:
The applicable formula is the formula for calculating the cost of goods sold, COGS.
COGS = The applicable formula is the formula for calculating the cost of goods sold, COGS.
COGS = Beginning inventory + purchases - closing inventory
In this case, COGS will be 11,000 units: Beginning balance 1100 and ending balance of 1000.
11,000 = 1100 + P -1000
11,000 = 1100-1000 +P
11,000 = 100 + P
P= 11,000 -100
P= 10,900
Productions should be 10,900
Answer:
9.75%
Explanation:
EPS = Earning per share = $5
DPS = Dividend per share $1.25
ROI = return on investment = 13%, or 0.13
RR = Retention rate = (EPS - DPS)/EPS = ($5 - $1.25)/$5 = 0.75, or 75%
Growth = RR * ROI = 13% * 75% = 9.75%
Therefore, the expected growth rate for KTI's dividend is closest to 9.75%
Answer:
0.2
Explanation:
The Probability distribution is the function which describes the likelihood of possible values assuming a random variable. The 10% of the items from the production line are assumed to be defective. There is a sample selection of 2 items. The probability that one of the item among the selected sample of two items is found defective is 0.2 (2 items sample *10%)
