Answer:
The value of the stock at start-up = $67.5
Explanation:
According to the dividend valuation model , the current price of a stock is the present value of the expected future dividends discounted at the required rate of return
This principle can be applied as follows:
The value of stock today is the present value of the future return discounted at the required rate of return
The return can be computed as the ROE × Book value of share
Return = 15%× 30 =4.5
Price of stock today = D× (1+g)/r-g
D= current return, g- growth rate, r-required rate of return
DATA: D= 4.5, g= 5%, r= 12%
PV = 4.5× (1.05)/(0.12-0.05)
= 67.5
The value of the stock at start-up = $67.5
Answer:
evaluation and trial
Explanation:
In low involvement goods such as a new pack of gum or candy bar the evaluation and trial stages are often reversed. This is mainly due to there being very low risk for trying out a new unrecognized brand of such a product, this combined with the amount of time needed in order to evaluate other options greatly outweighs the benefit. Therefore most individuals try the product out instead of evaluating all options which isn't done for higher risk purchases.
Answer:
Ans. Car loans must be $4,000,000 and Home loans $16,000,000 in order to use all the conditions in the problem. Return= $2,000,000
Explanation:
Hi, well, you need to make sure to get as many car loans as the conditions of the problem allows you, since it returns 14%.
I used MS Excel solver to find this result, please download the excel spreadsheet attached to this answer.
Best of luck.
Answer:
$7,650
Explanation:
Calculation for the marginal revenue product of the fifth unit of labor
Using this formula
Fifth unit of Labor marginal revenue product=Fifth Quantity of Output*Marginal Revenue
Let plug in the formula
Fifth unit of Labor marginal revenue product=1,530 *$5
Fifth unit of Labor marginal revenue product=$7,650
Therefore the marginal revenue product of the fifth unit of labor is $7,650
Answer:
Optimal package size = 4 units
Optimal package price = $20
Explanation:
P = 8 - 1.5Q and C(Q) = 2.0Q, MC = 2
To obtain optimal package size, we put
Price is equal to the marginal cost, P = MC
8 - 1.5Q = 2
1.5Q = 6
Q = 6 ÷ 1.5
= 4
Therefore,
Optimal package size = 4 units
Hence,
Optimal package price:
= 0.5[8 - 2] × 4 + 2 × 4
= 12 + 8
= $20
