Answer:
A) Dusty.
Explanation:
Generally, when you are dealing with property rights and any damages that occur to real property, the individual that possesses the oldest structure can sue other individuals that damage his/her structure by building or developing a new one.
E.g. in many cities, buildings or even homes tend to be built right next to other homes or buildings (specially in down town areas). If you are building a house right next to an existing house and the walls are damaged because because you dug to build a basement, then you are responsible and liable for the damages even if you never invaded the other property.
Answer:
$240,885.11
Explanation:
The formula to be used is = annual payment x annuity factor
Annuity factor = {[(1+r) ^N ] - 1} / r
R = interest rate = 8.2 percent
N = number of years = 25
[(1.082^25) - 1 ] / 0.082 = 75.276598
75.276598 x $3,200 = $240,885.11
I hope my answer helps you
Answer:
21%
Explanation:
Given that,
Cost of share = $21.70
Expect to pay dividend in year 1 = $1.00
Expect to pay dividend in year 2 = $1.16
Expect to pay dividend in year 3 = $1.3456
Expected selling price of share at the end of year 3 = $28.15
Growth rate in Dividends:
= [(Dividend in Year 2 - Dividend in Year 1) ÷ Dividend in Year 1] × 100
= [($1.16 - $1.00) ÷ $1.00] × 100
= 0.16 × 100
= 16%
Expected dividend yield
:
= (Dividend in year 1 ÷ Cost of Share
) × 100
= (1.00 ÷ $21.70) × 100
= 0.05 × 100
= 5%
Stock's expected total rate of return:
= Expected Dividend Yield + Growth rate in Dividends
= 5% + 16%
= 21%
Answer:
Regional Production
Explanation:
Juggernaut, Inc. can manufacture its bulk products by region, that way the distance to each selling point is less and the costs are lower.
Answer:
$627
Explanation:
To find the answer, we use the present value of an annuity formula:
Where:
- P = Present value of the investment
- A = Value of the annuiry
- i = interest rate
- n = number of compounding periods
Now, we plug the amounts into the formula:
12,600 = A (20.09870355)
A = 12,600/20.09870355
A = 627
Thus, the value of the monthly payments is $627