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
Answer: The nation of Sorare
Explanation:
The Gini coefficient is a statistical measure that is used to measure income disparity/ inequality in a country.
The closer to zero the Gini coefficient is, the more equitable the income in a country is. Simply put, if more people in a nation have similar levels of income, the Gini coefficient will be smaller.
In the question, the nation of Sorare has two people earning a high amount of money while others make considerably less. This shows a high income disparity which means that the Gini coefficient here will be higher than in Melka where citizens mostly have similar incomes.
Answer:
$9,400
Explanation:
We know,
predetermined overhead rate for machine hour = 
Given,
Total overhead cost = $690,900
Total machine hours = 1,470
Putting the values into the formula, we can get
predetermined overhead rate for machine hour = 
predetermined overhead rate for machine hour = $470
When we use a separate job, the overhead cost will be = predetermined overhead rate × total hours used by the job.
The amount of overhead should be applied to Job 65A if that job uses 20 machine hours during January = 20 hours × $470 = $9,400
Answer:
d. Constraint
Explanation:
The dependent variable variations are explained as an effect, due to variations in causal independent variables. The dependent variable might be in form of an objective function, as a function of independent variables, which needs to be maximised or minimised. Constraint is a limitation to the objective function maximisation / minimisation.
Given case : Introducing product in new markets (through telemarketers) & conducting research about success of sales efforts - has 'Sales' as the main objective function to be maximised, dependent on independent variable like Telemarketers . Constraint could be any restriction in form of budget , time (six months time mentioned)
Answer: B.
Explanation: I would say B because they probably don't give two BLEEPS about an editor. And not C because it doesn't cost money to edit a entry.
