Answer: Please refer to Explanation
Explanation:
The Dominant Strategy in a game is the strategy that a player will choose that will provide them with the highest payoff regardless of what the other player does.
In the above, the dominant strategy will be for RAPHAEL to choose LEFT.
By choosing left Raphael makes a payoff of 4 if Susan picks Left as well and a Payoff of 6 if Sudan picks Right. This is better than him picking Right and he will get a Payoff of 3 if Susan chooses Right as well.
The Nash Equilibrium is the strategy where both are making the best that they can given the strategy of the other player and deviating from it will give them less pay out.
The dominant strategy therefore is for RAPHAEL to choose LEFT and for SUSAN to choose RIGHT.
This is because Raphael will pick Left as it maximises their payoff and Susan will then pick a strategy that gives her the highest payoff based on Raphael's decision which is to go RIGHT.
Answer:
Hutters can be claim two dependents
Explanation:
we know here that Hutters can be claim two dependents
because here given Carla and Ellie as Aaron meets neither the residency nor citizenship requirement
but Carla is a qualifying relative and is under the age of 24
but Ellie is above 24 but is a qualifying relative as scholarship is non-taxable
so
we can say that answer is two
Answer:
The price of the stock today is $3.49. The right answer is A.
Explanation:
In order to calculate the price of the stock today, we need to calculate first Value after year 5 with the following formula:
Value after year 5=(D5*Growth Rate)/(Required return-Growth Rate)
To find D5 we need to make the following calculations:
IF D1=0.3
, hence D2=(0.3*1.1)=0.33
, D3=(0.33*1.1)=0.363
, D4=(0.363*1.1)=0.3993 and D5=(0.3993*1.1)=0.43923
Therefore, Value after year 5=(0.43923*1.05)/(0.15-0.05)
=$4.611915
Therefore, now we can calculate the the price of the stock today with the following formula:
current price=Future dividends and value*Present value of discounting factor(rate%,time period)
=0.3/1.15+0.33/1.15^2+0.363/1.15^3+0.3993/1.15^4+0.43923/1.15^5+$4.611915/1.15^5
=$3.49
Answer:
A. The only way to calculate the sales revenue needed to achieve a target profit is by using the formula provided in class
Explanation: