Answer:
$34,000
Explanation:
Given the above information, the computation of segment margin for product P is shown below;
Net operating profit = (Segment margin Q + Segment margin P) - Common fixed expenses
$26,000 = ($48,000 + Segment margin P) - $56,000
$26,000 = $48,000 + Segment margin P - $56,000
$26,000 = Segment margin P - $8,000
Segment margin P = $26,000 + $8,000
Segment margin P = $34,000
Answer:
What would happen is Price of TVs goes up and price of rental DVDs goes down. Subsequently, price of movies theaters rises.
Explanation:
As there are less import of Plasma TV from Japan, the supply will be lower, while demand remains unchanged. So, price of Plasma TV will go up following is the demand for plasma TV will go down
As Plasma TV and rental DVDs are complementary goods, downward in demand for plasma TV means less demand for rental DVDs while supplies for rental DVD remains the same. Thus, price of rental DVD will go down.
As rental DVD and movies theaters are substitute goods, the demand in rental DVD going down will cause the increase in the demand in movie theaters while supplies for movie theaters stay the same. So, movie theater ticket will go up subsequently.
Answer:
$5,225,417
Explanation:
first payment 800000
1 quarter 250000
2 quarters 254000
3 quarters 258064
4 quarters 262193
5 quarters 266388
6 quarters 270650
7 quarters 274981
8 quarters 279380
9 quarters 283851
10 quarters 288392
11 quarters 293006
12 quarters 297694
13 quarters 302458
14 quarters 307297
15 quarters 312214
16 quarters 317209
17 quarters 322284
18 quarters 327441
19 quarters 332680
20 quarters 338003
11% = (1 + i/4)⁴
i = 0.106
quarterly interest = 2.65%
Now we need to determine the present value of this annuity and our discount rate is 2.65%. I will use an excel spreadsheet to determine the present value of the 20 quarterly payments and then add the initial payment.
$4,425,417 + $800,000 = $5,225,417
Answer:
Price willing to pay=$1105.94
Explanation:
Annual Coupon Payment=$1,000*0.08
Annual Coupon Payment=$80
Calculating Present Value (PV) of Par Value:
Where:
i is the rate of return.
FV is par value
PV= $258.419.
Calculating PV of annual Coupon Payment:
i is the coupon rate
A is the annual Payment
PV=$847.521
Price willing to pay= Present Value (PV) of Par Value+ PV of annual Coupon Payment
Price willing to pay=$258.419+$847.521
Price willing to pay=$1105.94
I would say that for most people, buying an apartment or a house would be the most major thing they could do that would affect their net worth. Initially it would be mostly a liability at first but as it appreciates, especially if it is in a big city where the population keeps growing then it most likely will appreciate and then the owner's assets will increase since their equity will increase.