Answer:
PMT = $95,000
Rate = 4%
Life = 8 years
a. Amount to be deposited today
= PV(Rate, N, -PMT)
= PV(4%, 8, -95,000)
= $639,610.76
b. Amount in account after 3rd withdrawal
= PV(Rate, N, -PMT)
= PV(4%, 5, -95,000)
= $422,913.12
c. Balance in account after 8th withdrawal
= = PV(Rate, N, -PMT)
= PV(4%, 0, -95,000)
= $0
d. How much would you have at the end of 8 years?
= FV(4%, 8, -639610.76)
= $875,351.49
Answer:
D. $1,800 Decrease
Explanation:
book value Fair value adjustment
01 Jan 10,000 8,000 2,000
Depreciation -1000 -800 -200
31 Dec 9,000 7,200 1,800 Decrease
Answer:
b. continuous budgeting
Explanation:
Continuous budgeting (sometimes referred to as rolling budgeting) involves continually adding an additional month to the end of a multi-period budget as each month goes by.
The continuous budgeting concept is usually applied to a twelve-month budget, so there is always a full year budget in place.
Answer:
0.66
Explanation:
the fourfirm concentration ratio is the sum of the concentration ratio of the four largest firms in the industry.
The sales of the second largest firm = $35 million - ( $10 million + $4 million+ $2 million + $12 million ) = $7 million
concentration ratio of firm 1 = $10 million / $35 million = 0.29
concentration ratio of firm 2 = $7 million / $35 million = 0.2
concentration ratio of firm 3 = $4 million / $35 million = 0.11
concentration ratio of firm 4 = $2 million / $35 million = 0.06
Adding the ratios together = 0.66
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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