Assuming the required return is 12 percent, the stock price today is $40.61.
Given:
Dividend=$2.58 per share
Increase in Dividend=20% and 15%
Number of year=2 years
Increase in Annual Dividend=3.6%
Required return=12%
P2=Stock price today
Now let calculate the stock price today
P2 = [$2.58(1+0.20)]/(1+.12) + [$2.58(1+.20)(1+.15)]/(1+.12)^2 + {[$2.58(1+.20)(1+.15)(1+.036)]/(0.12 − 0.036)}/(1+.12)^2
P2 = [$2.58(1.20)]/1.12 + [$2.58(1.20)(1.15)]/1.12^2 + {[$2.58(1.20)(1.15)(1.036)]/(0.12 − 0.036)}/1.12^2
P2=($3.096/1.12)+ ($3.5604/1.2544)+ [($3.68857/0.084)/1.2544]
P2=$2.7643+$2.838329+($43.91155/1.2544)
P2=$2.7643+$2.838329+$35.0060
P2=$40.61
Inconclusion assuming the required return is 12 percent, the stock price today is $40.61.
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brainly.com/question/24314972
The cost of the land & building is split among the assets purchased in proportion to the market value of the assets as a whole in the case of a basket purchase
<h3>What is a
basket purchase?</h3>
It is called a lump sum acquisition because its involves the purchase of many assets as a group.
In this purchase, when an investor purchases an assets, it means the the investor is able to buy many assets as one group in a single transaction,
Read more about basket purchase
<em>brainly.com/question/13884440</em>
Answer: Purchase journal
Explanation: Purchase journal can be defined as the entry book in which the accountant record all the transactions that are related to the purchases made on credit . In simple words, it records the accounts payable of an organisation.
In the given case, the company has not paid the seller yet. Thus, the transaction results in incurrence of liability. Hence it will be recorded in purchases journal.
Answer:
not change
Explanation:
marginal cost is the change in cost by increasing production by one unit. Joey's marginal cost would be unaffected by the increase in rent because Joey has not increased the amount of grass he cuts.
the rents constitutes a fixed cost. Fixed cost is cost that does not vary with production
Answer:
$135
Explanation:
Given:
Total clients = 1700
Membership dues = $45
Increase in monthly dues = $1
Loss of clients per dollar increase = 7 clients
Thus,
let x be the number of dollar increases
therefore,
clients lost will be 7x
so the revenue function will be
f(x) = charges × Number of clients
or
f(x) = ( 45 + x ) × ( 1700 - 7x )
or
f(x) = 90000 - 315x + 1700x - 7x²
or
f(x) = 90000 + 1385x - 7x²
now,
for point of maxima or minima
differentiating with respect to x, we get
f'(x) = 0 + 1385 - 14x = 0
or
14x = 1385
or
x = 98.92 ≈ 98
thus,
to optimize the revenue from monthly dues the club should charge
( $45 + $90 ) = $135