Answer:
Price of stock = $40
Explanation:
According to the dividend growth model, the price of a stock is the present value of expected dividend discounted at the required rate of return.
This is done as follows:
Price of a stock = D×(1+r)/(r-g)
D(1+g) - Dividend for next year = 100%-40%× $3 = $1.8
g- growth rate - 10%
r- required rate of return - 15%
Price of stock = 1.8× (1.1)/(0.15-0.1)
= $40
Answer:
The answer is $48.
Explanation:
20% of $200 is 40. So the total amount they will pay is $240. Since there will be five payments you divide this by five. That makes %48.
Answer:
Grew by 2%
Explanation:
Given: nominal GDP =12% positive value cause it grew by 12% during these years.
Population grew by 4%
GDP deflator = 6% positive value cause it also grew by 6%
Question says we must find real GDP per person for the 4 year term that the president has served for so we will use the formula to calculate GDP Deflator to actually solve for Real GDP as we know the formula is GDP Deflator= (nominal GDP per person%)/(Real GDP per person%)x100
So we already have the nominal GDP and the GDP deflator therefore we substitute to the above formula:
6% = (12%)/ (Real GDP per person percentage) x100, and now we solve for Real GDP per person%
Therefore we multiply both sides with Real GDP percentage and get:
Real GDP per person %( 6%) = 12% and then we divide both sides with 6%,
Therefore Real GDP is 2% so we also see that real GDP has actual grown by 2% because the GDP deflator grew instead of decreasing where nominal GDP is also positive so if we have a fraction where an answer is positive we know both fraction values must be positive pus if the GDP deflator increases both nominal and Real GDP increase and that’s the relationship they have.
The answer is: Level 1 – Full Activation
In this level, the state would give a notification to all states' supporting agencies that a start plan is about to be implemented. The Division of Emergency Management personnel would soon take control to organize these agencies and assign them with each of their own roles.
