Answer
a) Gordon's Constant Growth model : P0 = D1 / (r-g)
r = 3% =0.03
, g= -7% = -0.07
, D0 = $5.1
D1 = D0*(1+g)
D1 = 5.1*(1-0.07)
D1 = $4.743
P0 = 4.743/(0.03- (-0.07))
P0 = 4.743/0.10
P0 = $47.43
So, Stock M should sell at a price of $47.43 today
b) Price 8 years from now
==> P8 = D9/(r-g)
P8 = D0*(1+g)^9/(r-g)
P8 = 5.1* (1-0.07)^9 / (0.03- (-0.07))
P8 = 5.1*0.52041108298 / (0.03- (-0.07))
P8 = 2.65410
P8 = $26.54
c) Investor may want to buy the stock today for the Dividends. If the dividends paid are high enough, the present value of the dividends is also high and may more than compensate the fall in stock price. This type of stocks work and give cash flows like a project where the initial cashflows are higher and later cashflows are less because of market factors.
The
question: Drug sniffing dogs must be 95% accurate in their responses, since we
don't want them to miss drugs and also don't want false positives. a new dog is
being tested and is right in 46 of 50 trials. find a 95% confidence interval
for the proportion of times the dog will be correct.
The answer of the following question:
The 95% confidence interval for the proportion of times the
dog will be corrected is: 0.845, 0.995
Answer:
2. $3600
Explanation:
The computation of the depreciation expense under the Straight-line method: is shown below:
= (Purchase value of computer equipment - residual value) ÷ (estimated useful life)
= ($19,200 - $0) ÷ (4 years)
= ($19,200) ÷ (4 years)
= $4,800
The depreciation that is calculated above is on yearly basis. But on monthly basis, the depreciation should be calculated from January 1, 2012 to September 30, 2012 i.e for 9 months
So, the depreciation would be
= $4,800 × 9 months ÷ 12 months
= $3,600
We assume the deprecation is calculated on the straight-line method
Answer:
D. Design and manufacture their own products.
I believe the answer to this is Long Term.
