Answer:
Explanation:
Let's first determine the free cash flow of the firm
Particulars Years
1 2 3
EBIT 540 680 750
<u>Tax at 36% (0.36*540) (0.36*680) (0.36*750) </u>
Less: 345.6 435.2 480
Net Capital -
Spending 150 170 190
<u>Change in NWC 70 75 80 </u>
Less: 125.6 190.2 210
The terminal value at the end of T =(3 years) is:
![= \dfrac{Free \ cash \ flow}{unlevered \ cost - expected \ growth \ rate}](https://tex.z-dn.net/?f=%3D%20%5Cdfrac%7BFree%20%5C%20cash%20%5C%20flow%7D%7Bunlevered%20%5C%20cost%20-%20expected%20%5C%20growth%20%20%5C%20rate%7D)
![= \dfrac{250}{0.1643-0.04}](https://tex.z-dn.net/?f=%3D%20%5Cdfrac%7B250%7D%7B0.1643-0.04%7D)
![= \dfrac{250}{0.1243}](https://tex.z-dn.net/?f=%3D%20%5Cdfrac%7B250%7D%7B0.1243%7D)
= 2011.26
Finally, the value of the firm can be computed as follows:
Years Free Cash Flow PVIF PV
1 125.6 0.6589 107.88
2 190.2 0.7377 140.31
3 210 0.6336 133.06
<u>Terminal Value 2011.26 0.6336 1294.33 </u>
<u>Value of the firm ⇒ $1655.58</u>
Answer:
answer can be seen in the attached file
Explanation:
Consider the game in extensive form above. In the backward induction solution to this game Player 1 plays strategy and Player 2 plays strategy (Please, label Player 1's strategies by A, B, and C, and Player 2's strategies as df, dg, ef, and so forth)
What is Game Theory?
This is a mathematical modelling that deals with the analysis of strategies for dealing with competitive situations where the result of a participant's choice of action depends critically on the actions of other participants. Game theory has been applied to in war, business, and biology, sport.
In Game theory, outcome is dependent on the contributions of competing parties
Answer:
$50,000,000; $55,000,000
Explanation:
In Macroland there is $10,000,000 in currency. The public holds half of the currency and banks hold the rest as reserves. If banks' desired reserve/deposit ratio is 10%, deposits in Macroland equal <u>$50,000,000 </u> and the money supply equals <u>$55,000,000</u>
Whole life policies provide “guaranteed” cash value accounts that grow according to a formula the insurance company determines. Universal life policies accumulate cash value based on current interest rates. Variable life policies invest funds in subaccounts, which operate like mutual funds.