Answer: Harrison will acknowledge a gain equal to the difference between his basis and the distribution . This is because he receives only money in the distribution and the amount transcend his basis in KH. He further allot his entire basis in KH to the basis in the money received resulting in $0 basis in KH after the distribution.
∴ <em>The capital gain will be $6000 i.e. (50000 - 44000) and $0 basis.</em>
The most appropriate job for Janelle is in clerical work. The answer is B.
Clerical work requires competent systematic skills. Since Janelle is very comfortable in arranging or organizing files, she is very compatible with the job. Moreover, clerical work requires focus and does not really require interaction with workers. As long as you are able to deliver the outputs, that is already considered as efficient.
The multiplier applies to the investment, net exports and government spending.
<h3>What is a
multiplier?</h3>
This refers to an economic factor that of increased, it can causes an increases in many other related economic variables.
Hence, in economics, its applies to the investment, net exports and government spending.
Therefore, the Option A is correct.
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Answer: Total cost of the units made in January = $38,500
Explanation:
Given that,
At the beginning of the year, overhead costs = $59,000
Units produced at this cost = 5900 units
Direct material cost = $25 per unit
Direct labor cost = $35 per unit
Units produced during January = 550 units
Predetermined overhead rate = ![\frac{Total\ expected\ overhead\ cost}{Number\ of\ units}](https://tex.z-dn.net/?f=%5Cfrac%7BTotal%5C%20expected%5C%20overhead%5C%20cost%7D%7BNumber%5C%20of%5C%20units%7D)
= ![\frac{59000}{5900}](https://tex.z-dn.net/?f=%5Cfrac%7B59000%7D%7B5900%7D)
= $10 per unit
Now,
Costs incurred in January:
Direct material cost = $25 per unit × 550 units = $13750
Direct labor cost = $35 per unit × 550 units = $19250
Overhead cost = $10 per unit × 550 units = $5500
∴ Total cost of the units made in January = Direct material cost + Direct labor cost + Overhead cost
= 13750 + 19250 + 5500
= $38,500