Exam 22: Scheduling

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If the following jobs are sequenced according to the DDATE rule,then the mean tardiness (in days)for all jobs is (assume zero for today's date) If the following jobs are sequenced according to the DDATE rule,then the mean tardiness (in days)for all jobs is (assume zero for today's date)

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Scheduling using the theory of constraints (TOC)requires that process batch sizes and transfer batch sizes always match.

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The shortest processing time (SPT)rule is most useful when the job shop is not congested.

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If the following jobs are sequenced according to the SPT rule,then job B is completed on day (assume zero for today's date) If the following jobs are sequenced according to the SPT rule,then job B is completed on day (assume zero for today's date)

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Scheduling specifies when labour,equipment and facilities are needed to produce a product.

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The theory of constraints (TOC)approach to scheduling concentrates on scheduling the bottleneck resources.

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If the following jobs are sequenced according to the DDATE rule,then the maximum job tardiness (in days)is (assume zero for today's date) If the following jobs are sequenced according to the DDATE rule,then the maximum job tardiness (in days)is (assume zero for today's date)

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Job-shop scheduling is usually performed by skilled machine operators.

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Four products (1,2,3,and 4)must be processed on one of four machines (A,B,C,and D).The times required in minutes for each product on each machine are shown below: Four products (1,2,3,and 4)must be processed on one of four machines (A,B,C,and D).The times required in minutes for each product on each machine are shown below:   If management assigns products to machines so that the total time to complete all jobs is minimized,then the time to complete Product 1 is If management assigns products to machines so that the total time to complete all jobs is minimized,then the time to complete Product 1 is

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If the following jobs are sequenced according to the LPT rule,then the maximum job tardiness (in days)is (assume zero for today's date) If the following jobs are sequenced according to the LPT rule,then the maximum job tardiness (in days)is (assume zero for today's date)

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The following set of jobs must be processed serially through a two-step system.The times at each process are in hours.If Johnson's Rule is used to sequence the jobs then the makespan time (in hours)for all jobs is The following set of jobs must be processed serially through a two-step system.The times at each process are in hours.If Johnson's Rule is used to sequence the jobs then the makespan time (in hours)for all jobs is

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If the following jobs are sequenced according to the DDATE rule,then job A would be completed on day (assume zero for today's date) If the following jobs are sequenced according to the DDATE rule,then job A would be completed on day (assume zero for today's date)

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The scheduling rule that minimizes the makespan time for a set of jobs that must be processed through a two-step system where every job follows the same sequence through the two processes is

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The sequence in which jobs should be processed is determined using linear programming.

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Typically,there are more options available when scheduling employees because labour is a very flexible resource.

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If the following jobs are sequenced according to the SLACK rule,then the mean tardiness (in days)for all jobs is (assume zero for today's date) If the following jobs are sequenced according to the SLACK rule,then the mean tardiness (in days)for all jobs is (assume zero for today's date)

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If a job is ahead of schedule,then its critical ratio (CR)will be

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If the following jobs are sequenced according to the SPT rule,then the mean tardiness (in days)for all jobs is (assume zero for today's date) If the following jobs are sequenced according to the SPT rule,then the mean tardiness (in days)for all jobs is (assume zero for today's date)

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Gantt charts show the planned and yet to be completed activities against total activities.

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Minimizing overtime is one of several objectives that could be considered when constructing a schedule.

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