Exam 11: Layout Strategies

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A(n) __________ line is a machine-paced product-oriented facility for building components.

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fabrication

Ambient conditions, spatial layout and functionality, and signs, symbols, and artifacts are all

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A firm is planning to set up an assembly line to assemble 40 units per hour, and 57 minutes per hour are productive. The time to perform each task and the tasks which precede each task are: Task Preceding Task Time to perform (min.) A -- .69 .55 .92 .59 .70 1.10 ,, .75 , .43 .29 a. Draw a network diagram of precedence relationships. b. Compute the required cycle time per unit in minutes. c. Compute the theoretical minimum number of workstations required to produce 40 units per hour. d. Balance this line using longest processing time. e. What is the efficiency of the line obtained in part d?

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(a) The appropriate diagram appears below. (b) Cycle time is 57/40 = 1.425 minutes. (c) The theoretical minimum number of stations required is 6.02/1.425 = 4.22 or 5. (d) The balanced line appears in the software output panel below. (e) The line's efficiency is 6.02 / 8.55 = 70.4%
 (a) The appropriate diagram appears below. (b) Cycle time is 57/40 = 1.425 minutes. (c) The theoretical minimum number of stations required is 6.02/1.425 = 4.22 or 5. (d) The balanced line appears in the software output panel below. (e) The line's efficiency is 6.02 / 8.55 = 70.4%     \begin{array}{c} \begin{array}{|l|} \hline \\   \text {Station}\\ \hline \\ \hline 1\\  \hline \\  \hline 2\\ \hline 3\\ \hline 4\\ \hline \\ \hline 5\\ \hline \\ \hline 6\\ \hline \text {Summary Statistics}\\ \hline \text {Cycle time}\\ \hline \text {Time allocated (cycle}\\ \text {time * \#)}\\ \hline \text {Time needed (sum of}\\ \text {task times)}\\ \hline \text {Idle time (allocated-}\\ \text {needed)}\\ \hline \text {Efficiency}\\  \text {(needed/allocated)}\\ \hline \text {Balance Delay (1 -}\\ \text {efficiency)}\\  \hline \text {Min (theoretical) \# of}\\ \text {stations}\\ \hline \end{array} \begin{array}{l|l|l|l|}  \hline&&\text { Time left }&\text { Ready  } \\ \text { Task }&\text { Time (minutes ) } &\text { (minutes ) }&\text { (tasks}\\ \hline&&&\mathrm{A} \\ \hline\mathrm{A}&0.69&0.735&\mathrm{B} \\ \hline \mathrm{B}&0.55&0.185&\mathrm{C}, \mathrm{D}, \mathrm{E},\mathrm{F} \\ \hline\mathrm{F}&1.1&0.325&\mathrm{C}, \mathrm{D}, \mathrm{E}\\  \hline\mathrm{C}&0.92&0.505&\mathrm{D}, \mathrm{E} \\ \hline \mathrm{E}&0.7&0.725& \mathrm{D}\\ \hline \mathrm{D}&0.59&0.135& \mathrm{G} \\ \hline\mathrm{G}&0.75&0.675& \mathrm{H}\\ \hline\mathrm{H}&0.43&0.245&\mathrm{I}\\ \hline\mathrm{I}&0.29&1.135\\ \hline\\ \hline1.425&\text{minutes }\\ \hline\\ 8.549999&\text {minutes s/cycle }\\ \hline\\ 6.02&\text { minutes /unit }\\ \hline\\ 2.529999&\text { minutes /cycle }\\ \hline\\ 70.40936\%\\ \hline\\ 29.59064\%\\ \hline\\ 5\\ \hline \end{array} \end{array}   Station123456Summary StatisticsCycle timeTime allocated (cycletime * #)Time needed (sum oftask times)Idle time (allocated-needed)Efficiency(needed/allocated)Balance Delay (1 -efficiency)Min (theoretical) # ofstations Time left  Ready  Task  Time (minutes )  (minutes )  (tasksAA0.690.735BB0.550.185C,D,E,FF1.10.325C,D,EC0.920.505D,EE0.70.725DD0.590.135GG0.750.675HH0.430.245II0.291.1351.425minutes 8.549999minutes s/cycle 6.02 minutes /unit 2.529999 minutes /cycle 70.40936%29.59064%5\begin{array}{c}\begin{array}{|l|}\hline \\ \text {Station}\\\hline \\\hline 1\\ \hline \\\hline 2\\\hline 3\\\hline 4\\\hline \\\hline 5\\\hline \\\hline 6\\\hline \text {Summary Statistics}\\\hline \text {Cycle time}\\\hline \text {Time allocated (cycle}\\\text {time * \#)}\\\hline \text {Time needed (sum of}\\\text {task times)}\\\hline \text {Idle time (allocated-}\\\text {needed)}\\\hline \text {Efficiency}\\ \text {(needed/allocated)}\\\hline \text {Balance Delay (1 -}\\\text {efficiency)}\\ \hline \text {Min (theoretical) \# of}\\\text {stations}\\\hline\end{array}\begin{array}{l|l|l|l|} \hline&&\text { Time left }&\text { Ready } \\\text { Task }&\text { Time (minutes ) } &\text { (minutes ) }&\text { (tasks}\\\hline&&&\mathrm{A} \\\hline\mathrm{A}&0.69&0.735&\mathrm{B} \\\hline \mathrm{B}&0.55&0.185&\mathrm{C}, \mathrm{D}, \mathrm{E},\mathrm{F} \\\hline\mathrm{F}&1.1&0.325&\mathrm{C}, \mathrm{D}, \mathrm{E}\\ \hline\mathrm{C}&0.92&0.505&\mathrm{D}, \mathrm{E} \\\hline \mathrm{E}&0.7&0.725& \mathrm{D}\\\hline \mathrm{D}&0.59&0.135& \mathrm{G} \\\hline\mathrm{G}&0.75&0.675& \mathrm{H}\\\hline\mathrm{H}&0.43&0.245&\mathrm{I}\\\hline\mathrm{I}&0.29&1.135\\\hline\\\hline1.425&\text{minutes }\\\hline\\8.549999&\text {minutes s/cycle }\\\hline\\6.02&\text { minutes /unit }\\\hline\\2.529999&\text { minutes /cycle }\\\hline\\70.40936\%\\\hline\\29.59064\%\\\hline\\5\\\hline\end{array}\end{array}

Which of the following does not support the retail layout objective of maximizing customer exposure to products?

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Which of the following constitutes a major trend influencing office layouts?

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Process-oriented layouts typically have low levels of work-in-process inventory.

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Assembly line balancing has just been used to solve a product layout problem. Two solutions look especially attractive to the plant managers. Both solutions make the same output per day, and both have the same number of workstations. The managers were going to break the tie by looking at line efficiency, but discovered that both lines had the same efficiency as well. Should they have been surprised at this? Explain.

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If a layout problem is solved by use of "heuristics," this means that

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One disadvantage of process-oriented layouts arises from

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A work cell is required to make 200 computerized diagnostic assemblies (for installation into hybrid automobiles) each day. The cell currently works an eight hour shift, of which seven hours is available for productive work. What is takt time for this cell?

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Why do work cells increase the use of equipment and machinery?

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__________ is the use of computer software to evaluate the profitability of merchandising plans in a retail layout.

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Which one of the following is not common to repetitive and product-oriented layouts?

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What techniques can be used to overcome the inherent problems of fixed-position layouts?

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The assumption of stability of demand is important for justifying which of the following layout types?

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Four hundred and eighty minutes of production time are available per day. The schedule calls for the production of 80 units per day. Each unit of the product requires 30 minutes of work. What is the theoretical minimum number of workstations?

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In assembly line balancing, the theoretical minimum number of workstations is

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One guideline for a retail layout is to locate high-draw items around the periphery of the store.

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__________ layouts deal with low-volume, high-variety production with like machines and equipment grouped together

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A process layout problem consists of 4 departments, each of which can be assigned to one of four rooms. The number of different solutions to this problem is __________, although all of them may not have different material handling costs.

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