Answer:
C. $12,000
Explanation:
additional earnigns for active management:
800,000 x 0.02% = 16,000
<em><u>expected </u></em>active management cost:
800,000 x 0.5% = 4,000
net gain: 12,000
At most, we can spend 12,000 dollars.
Up to this point, the expense are cover by the additional return. bove this threshold the fund will incur in losses from the active management
Answer: it is called a salary
Explanation:
This question is incomplete, the complete question is;
We will derive a two-state put option value in this problem.
Data: S₀ = 106; X = 112; 1 + r = 1.12. The two possibilities for ST are 149 and 75.
The range of S is 74 while that of P is 37 across the two states. What is the hedge ratio of the put
Answer: the hedge ratio of the put H = - 1/2 ≈ - 0.5
Explanation:
Given that;
S₀ = 106, X = 112, 1 + r = 1.12
Us₀ = 149 ⇒ Pu = 0
ds₀ = 75 ⇒ Pd = 37
To find the Hedge ratio using the expression
H = Pu - Pd /Us₀ - ds₀
so we substitute
H = 0 - 37 / 149 - 75
H = - 37/ 74
H = - 1/2 ≈ - 0.5
Answer:
I would create a job by, getting the requirements for the job, I would try getting other people to help me and to work with me. That's how I would create a job and the most important part, create a name for the job.
Answer:
The share is worth $5.68 today.
Explanation:
The current price of the stock can be calculated using the DDM or dividend discount model. The DDM values the stock based on the present value of the expected future dividends from the stock.
The following is the formula for the price of the stock today,
P0 = D1 / (1+r) + D2 / (1+r)^2 + ... + Dn / (1+r)^n + Terminal value / (1+r)^n
The terminal value is the cumulative value of all the future dividends calculated when the dividend growth becomes zero or constant. In case the dividend growth becomes constant, like in this case, the terminal value is calculated as follows,
Terminal value = Dn * (1+g) / r - g
Where,
- g is the Constant growth rate in dividends
So, the price of this stock today is,
P0 = 0.65 / (1+0.145) + 0.70 / (1+0.145)^2 + 0.75 / (1+0.145)^3 +
((0.75 * (1+0.02) / (0.145 - 0.02)) / (1+0.145)^3
P0 = $5.678 rounded off to $5.68
