Answer:
Intrinsic value: $ 45.19290274
The stock is undervalued as is selling for less.
Explanation:
We use the gordon model to solve for the intrinsic value of the share.

we must solve for the grow rate like it was an interest rate:
<u>grow rate: </u>
![2.00 \times (1+g)^{10} = 3.16\\\sqrt[10]{\frac{3.16}{2.00}} -1 = g](https://tex.z-dn.net/?f=2.00%20%5Ctimes%20%281%2Bg%29%5E%7B10%7D%20%3D%203.16%5C%5C%5Csqrt%5B10%5D%7B%5Cfrac%7B3.16%7D%7B2.00%7D%7D%20-1%20%3D%20g)
g = 0.046804808
<u>dividends one year from now:</u>
3.16 x (1 + 0.046804808) = 3.307903193
Now we calculate the instrinsic value:

Value: $ 45.19290274
The stock is undervalued as is selling for less.
The beginning period retained earnings, net profit/net loss made during the accounting period, and cash and stock dividends paid during the accounting period. (i may be wrong because there was no picture but i this is right)
Answer:
D. May require losing money fighting the first potential entrant.
Explanation:
In this form of gaming, or in this game theory, it is said to be played over and over and could possible be in a probability form that is why that possibly, as a player, you may require loosing money fighting the first potential entrant.
Fighting the first entrant, possibility of cooperating means that their could be a possible compromise in order to carry on accepting a payoff over a certain period of time, knowing that if we do not uphold our end of the deal, our opponent may decide not to either.
Answer:
<em>Options Include:</em>
A. $20,000
B. $16,800
C. $18,200
<em>D. $21,800 is Correct</em>
Explanation:
Interest income for a bond provided at a discount is equal to the total of both the periodic cash flows as well as the value of the amortized bond discount during the interest duration.
Periodic cash flows are equivalent to $20,000 ($500,000 death benefit multiply by 8 percent coupon rate multiply 1/2 year). The amortization for the discount is provided as $1,800.
<em>Income for the six-month period from July 1 to December 31, Year 4, is therefore $21,800 ($20,000 + $1,800).</em>