That will be call sales analysis, analysis of sale performance records helps marketers to find clues to potential problem
Answer:
P0 = $45.299899 rounded off to $45.30
Explanation:
The dividend discount model (DDM) can be used to calculate the price of the stock today. DDM calculates the price of a stock based on the present value of the expected future dividends from the stock. The formula for price today under DDM is,
P0 = D1 / (1+r) + D2 / (1+r)^2 + ... + Dn / (1+r)^n + [(Dn * (1+g) / (r - g)) / (1+r)^n]
Where,
- D1, D2, ... , Dn is the dividend expected in Year 1,2 and so on
- g is the constant growth rate in dividends
- r is the discount rate or required rate of return
P0 = 22 / (1+0.19) + 15 / (1+0.19)^2 + 6 / (1+0.19)^3 + 3.2 / (1+0.19)^4 +
[(3.2 * (1+0.04) / (0.19 - 0.04)) / (1+0.19)^4]
P0 = $45.299899 rounded off to $45.30
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Answer:
No it wont have enough money to build a warehouse in two years.
Explanation:
Firstly we are given that the warehouse is $1 million so the company needs to save this amount of money in two years time.
We know that the company has invested $500000 to date therefore we need to calculate if this $50000 per quarter investment will cover the the other portion for $500000 to meet the warehouse cost of $1 million so we will use the future value annuity formula to calculate this which is :
Fv = C[((1+i)^n -1)/i]
where Fv will be the future value after two years of the $50000 investment
C is the periodic payment of $50000
i is the interest rate per period which is 6% per quarter
n is the number of periods the payment is done here it is 4 x 2years= 8 periods / investments of $50000 that will be done.
thereafter we substitute on the above formula:
Fv = 50000[((1+6%)^8 - 1)/6%]
Fv = $494873.40
then we combine this amount to $500000 to see if it reaches $1 million
$494873.40+ $500000 = $994873.40 which is close to the warehouse cost of $1 million but it does not reach it so the company wont have enough money to purchase the warehouse.
Hi!
The answer to your question should be B. Pays the difference of the current value to the amount you owe.
