Answer:
![\left[\begin{array}{cccccc}&Cost&Assembly&Setting Up&Other&Total\\wages&349,000&226,850&69,800&52,350&349,000\\Depreciation&290,000&101,500&58,000&130,500&290,000&Utilities&199,000&29,850&149,250&19,900&199,000&Total&838,000&358,200&277,050&202,750&838,000&\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccccc%7D%26Cost%26Assembly%26Setting%20Up%26Other%26Total%5C%5Cwages%26349%2C000%26226%2C850%2669%2C800%2652%2C350%26349%2C000%5C%5CDepreciation%26290%2C000%26101%2C500%2658%2C000%26130%2C500%26290%2C000%26Utilities%26199%2C000%2629%2C850%26149%2C250%2619%2C900%26199%2C000%26Total%26838%2C000%26358%2C200%26277%2C050%26202%2C750%26838%2C000%26%5Cend%7Barray%7D%5Cright%5D)
Explanation:
We mulitply each line by the stated percent of each activity
<u>for example</u>
Setting Up % x Utilities= Utilities cost assigned to setting up
199,000x 75% = 149,250
Assembly % Depreciation= Depreciation cost assigned to assembly
35% x 290,000 = 101,500
This process must be done to assign each portion of cost.
Answer:
Answer to this is both option (i) and option (iii).
Explanation:
Change in technology generally affects the change in productivity as well as the change in labor demand. In the case of Labor-augmenting (improving) technology, it is found that the positive change in technology leads to the increasing marginal productivity of labor. This increase of marginal productivity of labor shifts the labor-demand curve towards right. Thus, Labor-augmenting (improving) technology causes marginal productivity of labor to increase which further leads to shifting of the labor-demand curve towards right.
<span>Herman would have to take action if he find's out from Sally that Jake has a visual impairment. He would have to consider whether or not he could reasonably make changes that would allow Jake to still do his job, or if the needed changes would cause an undue hardship on the business.</span>
Answer and Explanation:
The formula to compute the required rate of return using the CAPM and constant growth model is as follows
Under CAPM
The Required rate of return = Risk-free rate of return + Beta × (Market rate of return - risk-free rate of return)
Constant growth model = Dividend ÷ Price + Growth rate
For Estee lauder,
Under CAPM = 4% + 0.74 × (10% - 4%)
= 4% + 0.74 × 6%
= 4% + 4.44%
= 8.44%
Under the Constant growth model
= $1.70 ÷ $50 + 16.50%
= 19.90%
For Kimco realty,
Under CAPM = 4% + 1.51 × (10% - 4%)
= 4% + 1.51 × 6%
= 4% + 9.06%
= 13.06%
Under the Constant growth model
= $1.68 ÷ $82 + 11%
= 13.05%
For Estee lauder,
Under CAPM = 4% + 1.02× (10% - 4%)
= 4% + 1.02 × 6%
= 4% + 6.12%
= 10.12%
Under the Constant growth model
= $0.60 ÷ $10 + 13%
= 19.00%
