Operations Management
Operations Management
13th Edition
ISBN: 9781259667473
Author: William J Stevenson
Publisher: McGraw-Hill Education
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Chapter 11, Problem 13P
Summary Introduction

To determine: The total cost of the plan using subcontract with no overtime.

Introduction: The aggregate plan is the output of sales and operations planning. The major concern of aggregate planning is the production time and quantity for the intermediate future. Aggregate planning would encompass a time prospect of approximately 3 to 18 periods.

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An engineering plant has developed the accompanying supply, demand, cost and inventory data. The engineering plant has a constant workforce and meets all its demands. Allocate production capacity to satisfy demand at a minimum cost. What is the cost of this plan? (Assume that back ordering is not a viable alternative for the plant)                                Demand forecast Period Demand (Unit) 1 650 2 700 3 900 Supply Capacity available (units) Period Regular time Overtime Subcontract 1 350 100 250 2 450 100 250 3 500 100 250 Other Data Initial Inventory 100 units Regular-time cost per unit R 50 Overtime cost per unit R 65 Subcontract cost per unit R 80 Carrying cost per unit per period R 1 Back order cost per unit per period R 4
Although the BackPack Company has always used a levelaggregate plan, Jill is interested in evaluating chase aggregateplans also. She has asked you to calculate how many hires and fi reswould be necessary to adjust capacity to meet demand exactlyeach period. If necessary, incur some undertime. Calculate thenumber of workers needed each period.
suppose that the demand for personal computers increased each month, as follows: Month Demand Month Demand January 410 April 620 February 320 May 430 March 500 June 380 In addition to the regular production capacity of 300 units per month, PM Computer Services can also produce an additional 200 computers per month by using overtime. Overtime production adds 20% to the cost of a personal computer. Determine a production schedule for PM that will minimize total cost.

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