The annual Dividend (D0) = $1.10
D1 = $1.10 * (1+0.21)^1 = $1.33
D2 = $1.10* (1+0.21)^2 = $1.61
D3 = $1.10* (1+0.21)^3 = $1.95
D4 = $1.10 * (1+0.21)^4 = $2.36
D5 = $1.10*(1+0.05) = $2.48
Now the price of the stock at the end of the fourth year (P4) = $2.48/(0.085-0.05)
P4 = $2.48 / (0.035)
P4 = $70.85
Now the Price of the stock (P0) = $1.33/(1+0.085) + $1.61/(1+0.085)^2 +$1.95/(1+0.085)^3 + $2.36/(1+0.085)^4 + $70.86/(1+0.085)^4
Price of the stock (P0) = $1.23 +$1.37 + $1.53 + $1.70 + $51.13
Price of the stock (P0) = $56.86
Therefore the correct option is d, $56.86
<span>A good example of a market data approach is a real estate business that shares data on new home purchases between the unit that sells insurance for the home and the business unit that sold the home. A market data approach allows businesses to find and sell to consumers that fit the description of their products. They can read market data that is collected from one agency and use it to sell them their product as well because they are hand in hand products. </span>
Answer: D. supervisors gain experience in and are accountable for solving problems in their work units.
Explanation:
A chain of command is necessary in business because it diversifies authority such that decisions can be made faster.
It works by dividing employees into units which will answer to a manager. That manager will make decisions for the unit and this leads to decisions being made faster because everybody wouldn't have to go to upper management when they already have a manager.
Supervisors/ managers of these units are therefore accountable for their units and will gain experience from being so.
Answer:
-$1,562.50
Explanation:
Calculation to determine The highest net profit possible for the speculator based
Premium of the option = $.05 per unit * (31,250 units)
Premium of the option= -$1,562.50
Therefore Based on the information given and the above calculation The HIGHEST NET PROFIT that will be possible for the speculator will be -$1,562.50
Answer:
$140
Explanation:
Calculation for What is the least amount the government can spend to overcome the $350 billion gap
First step is to find the Multiplier using this formula
Multiplier=1(1-Marginal propensity)
Let plug in the formula
Multiplier=1/(1-0.6)
Multiplier=1/0.4
Multiplier=2.5
Now let calculate the least amount the government can spend using this formula
Least amount=Gap/Multiplier
Let plug in the formula
Least amount=$350 billion /2.5
Least amount=$140
Therefore the least amount the government can spend to overcome the $350 billion gap is $140