Answer:
VF= $143.801,78
Explanation:
Dada la siguiente información:
Deposito mensual (A)= $2.500
Cantidad de periodos (n)= 4*12= 48 meses
Interes mensual (i)= 0,09/12= 0,0075
<u>Para calcular el valor futuro (VF), debemos usar la siguiente formula:</u>
VF= {A*[(1+i)^n-1]}/i
VF= {2.500*[(1,0075^48) - 1]} / 0,0075
VF= $143.801,78
Delivering all the check all
together is a classic example of Bundling. It is a marketing strategy that
joins products or services together in order to sell them as a single combined
unit this allows the convenient purchase of several products and/or services
from one company. The services and products are practically related, but they
can also be of dissimilar products which appeal to one group of customers.
<span> </span>
Answer:
A. True
Explanation:
In the case of absorption costing, the fixed manufacturing overhead should be incurred at the time when the units are generated or produced. While on the other hand, in the case of variable costing the fixed manufacturing overhead should be incurred at the time when the units are sold
Therefore the given statement is true
Hence, the correct option is a.
The expected return on the common stock should decrease.
To calculate the new expected return on the common stock, we need to calculate the new value of the common stock and debt. The new value of the common stock is $64 million + $16 million = $80 million. The value of the debt is reduced by $16 million to $20 million.
The new expected return on the common stock is 16.6% * ($80 million/$96 million) = 15.63%.
Therefore, the expected return on the common stock should decrease from 16.6% to 15.63%.
A security that symbolises ownership in a firm is called common stock. Common stock owners choose the board of directors and cast ballots for corporate rules. Long-term rates of return are often higher with this type of stock ownership.
To know more about stock here
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Answer:
Q = 450
P = 35
Explanation:
TR = P x Q = (75 - 0.1Q) x Q = -0.1Q2 + 75Q
Then, Cost = (30Q + 1,000)
Profit: Total revenue - C
-0.1q2 + 75Q - 30q - 1,000 = -0.1q2 + 45q - 1,000
as this is a quadratic function we identify a b c:
a= -0.1 b = 45 x = -1000
the profit maximum point is at the vertex:
-b/2a = -45/ 2(-0.1) = -45/-0.1 = 450
The profit maximize at Q = 450
P = 75 - 0.1x450 = 35