Answer:
They must deposit $5,113,636.36.
Explanation:
Giving the following information:
Cash flow= $225,000
Interest rate= 4.4 percent
To determine the amount to be deposited today, we need to use the perpetual annuity formula:
PV= Cf/i
Cf= cash flow
PV= 225,000/0.044
PV= $5,113,636.36
They must deposit $5,113,636.36.
I think this is important without a doubt . You might need to use that money someday for yourself but won't have it because you spent it on a HUGE list of groceries. If you put some money aside for yourself, you will have money that your allowed to do anything with (saving, buying clothes, buying cars, etc.) You should always save some of your payment that way you always have extra money in case of any money emergenies or such.
I believe the answer is Legal standing.
People who had a legal standing are the one that will recieve either harm or benefit after a decision is made.
The amount of involvement that certain parties had in the case will determine how much involvement the party is allowed to influence the case.
Answer:
Ans. The average annual rate of return over the four years is 2.792%
Explanation:
Hi, first let´s introduce the formula to use
![r(Average)=\sqrt[n]{(1+r(1))*(1+r(2))*(1+r(3))+...(1+r(n))}-1](https://tex.z-dn.net/?f=r%28Average%29%3D%5Csqrt%5Bn%5D%7B%281%2Br%281%29%29%2A%281%2Br%282%29%29%2A%281%2Br%283%29%29%2B...%281%2Br%28n%29%29%7D-1)
Where:
r(1),(2),(3)...n are the returns in each period of time
n =number of returns to average (in our case, n=4).
With that in mind, let´s find the average annual return over this four years.
![r(Average)=\sqrt[4]{(1+0.025)*(1+0.025)*(1+0.12)+(1-0.07))} -1=0.022792](https://tex.z-dn.net/?f=r%28Average%29%3D%5Csqrt%5B4%5D%7B%281%2B0.025%29%2A%281%2B0.025%29%2A%281%2B0.12%29%2B%281-0.07%29%29%7D%20-1%3D0.022792)
Therefore, the average annual return of this invesment in 4 years is 2.2792%
Best of luck.
Answer:
The only dominant strategy in this game is for <u>NICK</u> to choose <u>RIGHT</u>. The outcome reflecting the unique Nash equilibrium in this game is as follows: Nick chooses <u>RIGHT</u> and Rosa chooses <u>RIGHT</u>.
Explanation:
ROSA
left right
4 / 6 /
left 3 4
NICK
right 6 / 7 /
7 6
Rosa does not have a dominant strategy since both expected payoffs are equal:
- if she chooses left, her expected payoff = 3 + 7 = 10
- if she chooses right, her expected payoff = 4 + 6 = 10
Nick has a dominant strategy, if he chooses right, his expected payoff will be higher:
- if he chooses left, his expected payoff = 4 +6 = 10
- if he chooses right, his expected payoff = 6 + 7 = 13
The only possible Nash equilibrium exists if both Rosa and Nick choose right, so that their strategies are the same, resulting in Rosa earning 6 and Nick 7.