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:
$10.08
Explanation:
First, find dividend per year;
D3 = 0.50
D4 = 0.50(1.35) = 0.675
D5 = 0.675 (1.35 ) = 0.9113
D6 = 0.9113 (1.07) = 0.9751
Next, find the present value of each dividend at 13% rate;
PV (of D3) = 0.50/(1.13^3) = 0.3465
PV (of D4) = 0.675/(1.13^4) = 0.4140
PV (of D5) = 0.9113/(1.13^5) = 0.4946

PV (of D6 )= 8.8209
Add the PVs to find the stock price;
= 0.3465 + 0.4140 + 0.4946 + 8.8209
= $10.08
The changes in trade that would produce the greatest increase in GDP is increasing the sales of domestic Consumption and increasing trade surplus
GDP is calculated by :
C + I + G + (Ex - Im)
Hope this helps
<span>Upton Sinclair is the answer ^///^</span>