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Nutka1998 [239]
3 years ago
7

Dandy Collectibles is opening a new warehouse. Bob Lee, the warehouse manager, is trying to determine the labor compensation pac

kage that most productively utilizes resources. The typical compensation plan offers an hourly wage rate of $13. Mr. Lee is also considering an incentive plan. The incentive plan rewards solely on performance with order pickers earning $0.40/unit prepared for shipping. A typical week shows the number of ordered units that must be prepared for shipping.
Errors sometimes happen in Dandy’s order picking. Product mishandling occurs in 1% of the orders under the incentive plan and in 0.5% of the orders under the hourly wage plan. Errored orders are scrapped and result in lost revenue of $60 per occurrence. Hourly workers pick 20 units per hour. Incentive workers pick 28 units per hour. Regardless of the plan designation, employees work 40-hour weeks. Union restriction prevent Dandy from operating on Saturday and Sunday. The labor union also restricts Dandy from hiring part-time workers. Orders need not be filled daily, but all orders must be shipped by week’s end (Friday). Assume that hiring and training costs are negligible.
a. How many workers are needed under each plan for the typical week’s demand?




b. Which plan meets the typical week’s demand at the lowest cost, including lost sales resulting from errors?
Business
1 answer:
Vikki [24]3 years ago
3 0

Answer:

Explanation:

Following demand data is taken form textbook: Donald Bowersox, David Closs, Logistics Management, Tata McGram-Hill Edition 2000, page no. 453

Day                                      Demand

Monday                                3,400

Tuesday                               3,625

Wednesday                          3,205

Thursday                              3,380

Friday                                   3,670

Weekly demand                  17,280

A) Compensation plan – Hourly based

Wage rate = $13 per hour

Productivity per worker = 20 units per hour

Working hours = 40 hours per week

Error rate = 0.5%

Revenue lost per occurrence of error = $60

Average requirement of the workers = Weekly demand/(productivity per worker x working hours)

= 17,280 units/(20 units per hour x 40 hours)

= 21.6

Actual requirement of the workers = 22 workers

Labor cost = Number of workers x wage rate per hour x working hours

Labor cost = 22 x $13 x 40 = $11,440

Lost revenue = error rate x weekly demand x revenue lost per occurrence of error

Lost revenue = 0.005 x 17,280 x $60 = $5184

Total cost of hourly compensation plan = $11,440 + $5,184 = $16,624

B) Compensation plan – Performance based

Wage rate per unit = $0.40 per unit

Productivity per worker = 28 units per hour

Working hours = 40 hours per week

Error rate = 1%

Revenue lost per occurrence of error = $60

Average requirement of the workers = Weekly demand/(productivity per worker x working hours)

= 17,280 units/(28 units per hour x 40 hours)

= 15.4

Actual requirement of the workers = 16 workers

Labor cost = Number of workers x wage rate per unit x working hours x productivity per hour

Labor cost = 16 x $0.4 per unit x 40 hours x 28 units per hour = $7168

Lost revenue = error rate x weekly demand x revenue lost per occurrence of error

Lost revenue = 0.01 x 17,280 x $60 = $10,368

Total cost of hourly compensation plan = $7,168 + $10,368 = $17,536

Conclusion

                           

                                 Hourly based plan               Performance based plan    

Number                  22 workers                             16 workers

of workers

required

Total cost                 $16,624 per week                       $17,536 per week            

Thus, compensation plan on hourly based with 22 workers is cost effective than performance based plan.

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Answer:

a) We have:

The firms total cost function: TC = 5,000 + 500Q

Average cost: ATC = (5,000 / Q) + 500

b)The firm would choose to be very large if it wanted to minimize the average total cost.

Explanation:

Note: This question is not complete. The complete question is therefore provided before answering the question as follows:

A firm has a fixed production cost of 5,000 and a constant marginal cost of production of 500 per unit produced.

a) What is the firms total cost function? Average total cost?

b) If the firm wanted to minimize the average total cost, would it choose to be very large or very small? Explain.

The explanation of the answer is now provided as follows:

a) What is the firms total cost function? Average total cost?

Let Q represents quantity of output produced by the firm.

Since the marginal cost of production is constant, this implies:

VC = Variable cost = 500 * Q = 500Q

Also, we have:

FC = Fixed production cost = 5,000

Since TC = FC + VC, the total cost function (TC) can then be obtained as follows:

TC = 5,000 + 500Q

Since ATC = TC / Q, the average cost (ATC), can also be obtained as follows:

ATC = (5,000 / Q) + (50Q/Q)

ATC = (5,000 / Q) + 500

Therefore, we have:

The firms total cost function: TC = 5,000 + 500Q

Average cost: ATC = (5,000 / Q) + 500

b) If the firm wanted to minimize the average total cost, would it choose to be very large or very small? Explain.

The firm would choose to be very large if it wanted to minimize the average total cost.

Because fixed expenses dominate total costs at low levels of output, average total cost starts out high. In terms of Mathematics, the denominator is so tiny that average total cost is huge. As fixed costs are spread over a larger quantity of output, the average total cost decreases. Therefore, the firm would choose to be very large if it wanted to minimize the average total cost.

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in roms         425

in dollars 24,650

Explanation:

Operating fixed cost

salaries                    5,500

utilities                      1,200

depreciation            1,300

maintenance           <u>4,325</u>

Total Fixed cost     12,325

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$58 per night

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