Answer:
- What is the maximum amount you should pay to purchase a share of Angelina's stock.
$36,00
Explanation:
The dividend discount model state that the price of a stock should be the result of the Present Value of all of its future dividends, the Gordon growth model indicates that:
Price per Share = D / (r - g) = $2,16 / (0,10-0,04) = $36
Where:
D = the estimated value of next year's dividend
r = The required rate of return
g = the constant growth rate
To this case the value is: $2,16 / (0,10-0,04) = $36
Answer:
a) He will ask the audience to stand and do a simple yoga pose.
Explanation:
Base on the scenario been described in the question, we saw the Enrique is given a presentation to convince his managers that offering yoga classes at work will improve productivity because it will help employees clear their minds. The aspects of his presentation that shows he wants to include kinesthetic learners is , he asked the audience to stand up and do a simple yoga pose.
Kinesthetic learning is a learning style in which learning which involves the students doing physical activities, rather than watching demonstrations or listening to lectures.
Answer:
$1,000 and $30
Explanation:
We assume the market price or face value be $1,000
And the given coupon rate is 6% which is paid on semi annually basis
So, the interest payment is
= Market price or face value × coupon rate ÷ 2
= $1,000 × 6% ÷ 2
= $30
In the semi annual basis, the rate is half and the time is doubles and the same is applied above
Answer: Option (b) is correct.
Explanation:
Given that,
short-run equilibrium output = 10,000
income-expenditure multiplier = 10
potential output (Y*) = 9,000
Expenditure multiplier = 
10 =
Slope of AE function = 0.9
slope of AE = MPC (1-t) t =0,
MPC = 0.9
Delta Y (DY) = 1000
government expenditure multiplier ⇒ 
= 10
Delta G = 
= 
= 100
Government purchases must be Decrease by 100.
Answer:
Price=150
Explanation:
Total revenue (TR) is given by 
. We can get the quantity from the demand equation. Then
where p is the price. To find the maximum revenue we take derivatives with respect to the price and equalize it to zero
solving for p we have that p=150
