I would say different things such as crowdfunding, bank loans, <span>start-up funds, factoring, and angel investors. Getting enough money to support your work, possible co-owners and workers, and even defining on the money taken in from customers will take some time to evaluate. </span>
Answer:
C. Except it isn't Orin that will avoid the taxes, but his heirs.
Explanation:
Answer:
$1,102,820
Explanation:
The computation of the net present value is shown below:
= Present value of yearly cash inflows - initial investment
where,
Present value of yearly cash inflows is
= Annual year cash inflows × PVIFA factor
= $300,000 × 2.9906
= $897,180
And, the initial investment is
= $1,500,000 + $500,000
= $2,000,000
So the net present value is
= $897,180 - $2,000,000
= $1,102,820
Answer:
First Expected Dividend will come in at the end of Year 3 or t=3 assuming current time is t=0.
D3 = $ 4.25, Growth Rate for year 4 and year 5 = 22.1 %
Therefore, D4 = D3 x 1.221 = 4.25 x 1.221 = $ 5.18925 and D5 = D4 x 1.221 = 5.18925 x 1.221 = $ 6.33607
Growth Rate post Year 5 = 4.08 %
D6 = D5 x 1.0408 = 6.33607 x 1.0408 = $ 6.59459
Required Return = 13.6 %
Therefore, Current Stock Price = Present Value of Expected Dividends = [6.59459 / (0.136-0.0408)] x [1/(1.136)^(5)] + 4.25 / (1.136)^(3) + 5.18925 / (1.136)^(4) + 6.33607 / (1.136)^(5) = $ 45.979 ~ $ 45.98
Price at the end of Year 2 = P2 = Present Value of Expected Dividends at the end of year 2 = [6.59459 / (0.136-0.0408)] x [1/(1.136)^(3)] + 4.25 / (1.136) + 5.18925 / (1.136)^(2) + 6.33607 / (1.136)^(3) = $ 59.3358 ~ $ 59.34
Dividend Yield at the end of year 3 = DY3 = D3 / P2 = 4.25 / 59.34 = 0.07612 or 7.612 %
Total Required Return = 14. 6 %
Therefore, Required Capital Gains Yield = 14.6 % - 7.612 % = 6.988 %
Answer:
Annual deposit= $2,803.09
Explanation:
<u>First, we need to calculate the monetary value at retirement:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual payment
FV= {22,000*[(1.08^25) - 1]} / 0.08
FV= $1,608,330.68
Now, the annual deposit required to reach $1,608,330.68:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (1,608,330.68*0.08) / [(1.08^50) - 1]
A= $2,803.09
