Answer:
Contraction cycle or Recession
Explanation:
The cyclical unemployment is due to the cycles of economy ( expantion:Grow and contraction: recession) Under these circumstances unemployment is considered normal as the economy cannot sustain itself always in an expansion cycle.
A research source or a research literature could specify to any material wherein it can be used to gather and locate information from a given subject or topic. In addition, the information gathered from these sources must be properly cited and paraphrased so as to avoid plagiarism.
The price and quantity of computers that should be produced to maximize the firm’s profits will be $360 and 80 computers.
The demand curve for College Computers is given as (Q) = 800 - 2P where, P = 400 - 0.5Q.
Therefore, the weekly total revenue will be:
= (400 - 0.5Q) × Q
= 400Q - 05Q²
Marginal revenue = 400 - Q
Weekly cost of producing computers will be:
= 1200 + 2Q²
Marginal cost = 4Q
Maximum profit will b earned when MR = MC
Therefore, 400 - Q = 4Q
Collect like terms
4Q + Q = 400
5Q = 400
Q = 400/5
Q = 80
Quantity = 80 units
Therefore, the price will be:
P = 400 - 0.5Q
P = 400 - 0.5(80)
P = 400 - 40.
P = 360
The price is $360.
The weekly total revenue will be:
TR = price × quantity.
TR = 360 × 80
TR = $28800
The total cost will be:
TC = 1200 + 2(80)²
TC = 1200 + 12800
TC = 14000
Therefore, the profit will be:
= TR - TC
= $28800 - $14000
= $14800
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Answer:
Total work in process = $12,900
Explanation:
Provided information,
Cost incurred during the month on this order
Direct Materials = $2,100
Direct Labor = $3,600
Provided overheads are 200% of the direct labor cost = $3,600 
200% = $7,200
Thus month end balance of work in process = $2,100 + $3,600 + $7,200
Total work in process = $12,900
Note: additional information regarding expenses to be incurred is to be ignored, and the above value is the value of work in process.
Total work in process = $12,900
Answer:
11.2%
Explanation:
We need to calculate the weighted return of the portfolio. You have to multiply each stock's weight by the expected return.
- Stock X = 0.30 x 9% (expected return) = 2.7%
- Stock Y = 0.20 x 15% (expected return) = 3%
- Stock Z = 0.50 x 11% (expected return) = 5.5%
- weighted return of the portfolio = 2.7% + 3% + 5.5% = 11.2%
