Answer:
The answer is: $4,522
Explanation:
Since Stanford doesn't operate in the restaurant business and doesn't buy the restaurant, he cannot deduct any amount for investigation costs relating to the restaurant.
Stanford doesn't operate in the bakery business but he bought the bakery, so he can deduct up to $5,000 (before amortization) for investigation costs related to the bakery. But those $5,000 are reduced by every dollar he spent over $50,000, so he can only deduct $4,000 [= $5,000 - ($51,000 - $50,000)].
The remaining $47,000 (= $51,000 - $4,000) can be amortized over 180 months, which equals $261 per month (= $47,000 / 180 months).
Since he bought the restaurant in November, he can deduct two months: $261 per month x 2 months = $522
So his total deduction for investigation expenses is = $4,000 + $522 = $4,522
Answer:
g = 0.05229 or 5.229% rounded off to 5.23%
Explanation:
Using the constant growth model of dividend discount model, we can calculate the price of the stock today. The DDM values a stock based on the present value of the expected future dividends from the stock. The formula for price today under this model is,
P0 = D1 / (r - g)
Where,
- D1 is dividend in year 1 or the next dividend
- r is the required rate of return
Plugging in the available values for P0, D1 and r, we can calculate the value of g.
82 = 4.65 / (0.109 - g)
82 * (0.109 - g) = 4.65
8.938 - 82g = 4.65
8.938 - 4.65 = 82g
4.288 = 82g
g = 4.288 / 82
g = 0.05229 or 5.229% rounded off to 5.23%
Of the packaged deal. When you ship something, then you get that price.
Answer:
Operate mine 1 four 4 days and mine 2 during 6 days to obtain minimum cost for the desired output of 850 gold and 18,000 silver
Explanation:
We generate the equation system on excel:
(50g + 3000s) Q_1 --> output generated on Mine 1
(75g + 1,000s) Q_2 --> output generated on Mine 2
12,000 Q1 + 17,000 Q2 = cost of the mines
we do solver to minimize the days of each mine considering a desired output of 18,000 silver and 650 gold:
and get the following:
M1 4 days output: (50g + 3000s) 4 = 200 g 12,000s
M2 6 days output: (75g + 1,000s) 6 = 450g 6,000s
Cost: 12,000 x 4 + 17,000 x 6 = 150,000
Explanation:
As most students discover, college is not the same as high school. For many students, college is the first time they are “on their own” in an environment filled with opportunity. And while this can be exciting, you may find that social opportunities conflict with academic expectations. For example, a free day before an exam, if not wisely spent, can spell trouble for doing well on the exam. It is easy to fall behind when there are so many choices and freedoms.
One of the main goals of a college education is learning how to learn. In this chapter we zoom in on learning how to skillfully manage your time. To be successful in college, it’s imperative to be able to effectively manage your time.
In the following Alleyoop Advice video, Alleyoop (Angel Aquino) discusses what many students discover about college: there is a lot of free time—and just as many challenges to balance free time with study time
