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fomenos
3 years ago
9

Plan production for a four-month period: February through May. For February and March, you should produce to exact demand foreca

st. For April and May, you should use overtime and inventory with a stable workforce; stable means that the number of workers needed for March will be held constant through May. However, government constraints put a maximum of 5,000 hours of overtime labor per month in April and May (zero overtime in February and March). If demand exceeds supply, then backorders occur. There are 100 workers on January 31. You are given the following demand forecast: February, 80,640; March, 64,000; April, 100,120; May, 40,120. Productivity is four units per worker hour, eight hours per day, 20 days per month. Assume zero inventory on February 1. Costs are: hiring, $52 per new worker; layoff, $72 per worker laid off; inventory holding, $12 per unit-month; regular time labor, $8 per hour; overtime, $12 per hour; backorder, $16 per unit. Develop a production plan and calculate the total cost of this plan. Note: Assume any layoffs occur at beginning of next month. (Leave the cells blank, whenever zero (0) is required. Negative values should be indicated by a minus sign. Round your answers to the nearest whole number.)

Business
1 answer:
Alex73 [517]3 years ago
3 0

Answer:

The optimal production plan gives a total costs of $417,672 for the periods Feb to May

In Feb we will have to hire 26 workers to close the gap between demand and production from our 100 existing workers

In March however, we will have to lay them off (26 workers) to keep our production in line with demand.

In April, we are constrained to 100 workers, thus requiring that we run overtime. The overtime requirement is between 3,060 hours to max of 5,000 hours. Note that inspire of the hours chosen, demand for April still won't be fulfilled.

The best option will be the one that gives us last backlog because of the costs of backorder being extremely costly.

5,000 overtime hours in April is the best option .

In May, we are constrained to our 100 workers, meaning we will fulfill our back orders and also retain inventory in hand of 7,760 units.

The 3 pages attached show how the cost is worked out and the presentation as well.

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In the market for personal computers, we would expect the Equilibrium quantity to rise and the change in the equilibrium price to be ambiguous.

<h3>What is equilibrium quantity?</h3>
  • When there is no shortage or surplus of a product on the market, it is said to be in equilibrium quantity.
  • When supply and demand meet, the amount of an item that consumers want to buy equals the amount supplied by its producers.
  • The equilibrium price is the only price at which consumers' and producers' plans coincide—that is, the amount consumers want to buy of the product, quantity demanded, equals the amount producers want to sell, quantity supplied.
  • Assume there is an increase in both supply and demand for personal computers.
  • The Equilibrium quantity would then rise in the market for personal computers, while the change in the equilibrium price would be ambiguous.

Therefore, in the market for personal computers, we would expect the equilibrium quantity to rise and the change in the equilibrium price to be ambiguous.

Know more about equilibrium quantity here:

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The correct question is given below:

Suppose there is an increase in both the supply and demand for personal computers. In the market for personal computers, we would expect the Equilibrium quantity to ______ and the change in the equilibrium price to be __________

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2 years ago
Common stock valuelong dash—Variable growth Personal Finance Problem
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Answer:

$24.18

Explanation:

Dividend for year 0 = $2.2

Dividend at year end 1 = $2.2

Dividend at year end 2 = $2.2(1 + .05) = 2.31

Dividend at year end 3 = $2.31 (1 + .05) = 2.4255

Dividend at year end 4 = $2.4255 (1 + .17)= 2.8378

Dividend at year end 5 = $2.8375 (1 + .09)= 3.0932

Dividend at year end 6 = $3.0932 (1 + .09) = 3.371

MPS = \frac{D_{1} }{(1\ +\ k)^{1} }  + \frac{D_{2} }{(1\ +\ k)^{2} } \ +\ \frac{D_{3} }{(1\ +\ k)^{3} } \ +\ \frac{D_{4} }{(1\ +\ k)^{4} }  +\ \frac{D_{5} }{(1\ +\ k)^{5} } \ + \frac{1}{(1\ +\ k)^{5} }  [\frac{D_{6} }{(k\ -\ g)\ ]}

where MPS = Market price of share

          D= Dividend for different years

          k = Cost of equity

          g= constant growth rate after year 5

putting values in above equation we get,

MPS = 1.864 + 1.65 + 1.478 + 1.463 + 1.352 + 0.4371 × 37.462

MPS = $24.18

The maximum price per share that an investor who requires a return of 18% should pay for Home Place Hotels common stock is <u>$24.18</u>

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Answer: $10,000 increase in Treasury Stock

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Treasury stock, is also known refered to as the treasury shares and it occurs when stock is bought buy the issuing company back from the stockholders.

This results in the reduction in the total number of outstanding shares that can be found on the open market. In the above scenario, since Dilution Solutions, Inc. repurchased 500 shares of its $2 par value common stock for $10,000, this will bring about a $10,000 increase in the treasury stock.

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This strategy can create a competitive advantage for goods that will ensure that the company maintains a dominant place in the market.

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