This exercise only contains parts b, c, d, e, and f. b) Given the demand, the cycle time for the production of the new train set= seconds (round your response to one decimal place). c) The theoretical minimum number of workstations = (round your response up to the next whole number). d) Using the longest operation time rule, the assignment of tasks to workstations should be: (Hint: Number workstations sequentially in terms of precedence relationships and combine any applicable tasks.) Task Workstation # A B Station 2 C D E F Were you able to assign all the tasks to the theoretical minimum number of workstations? e) The total idle time per cycle for the process = seconds (enter your response as a whole number). f) The efficiency of the assembly line with 5 workstations =% (enter your response as a percentage rounded to one decimal place). If one used 6 workstations instead of 5, the efficiency of the assembly line would be =% (enter your response as a percentage rounded to one decimal place).

Practical Management Science
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ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
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### Production Planning for the New Train Set by Action Toy Company

The Action Toy Company has decided to manufacture a new train set. The production process for the train set is divided into six distinct tasks. The table below details the performance time required for each task and their respective predecessors.

#### Production Tasks and Performance Times

| Task | Performance Time (seconds) | Predecessors |
|------|-----------------------------|--------------|
| A    | 20                          | –            |
| B    | 27                          | A            |
| C    | 12                          | A            |
| D    | 14                          | A            |
| E    | 12                          | B, C         |
| F    | 30                          | D, E         |

**Demand**: The anticipated demand for the train sets is 4,600 units per 40-hour workweek.

This table provides essential information for planning and managing the production process, ensuring that all tasks are sequenced correctly and performance times are efficiently allocated to meet the weekly demand. Each task has specific predecessors that must be completed before the task can begin, thus organizing the workflow effectively.
Transcribed Image Text:### Production Planning for the New Train Set by Action Toy Company The Action Toy Company has decided to manufacture a new train set. The production process for the train set is divided into six distinct tasks. The table below details the performance time required for each task and their respective predecessors. #### Production Tasks and Performance Times | Task | Performance Time (seconds) | Predecessors | |------|-----------------------------|--------------| | A | 20 | – | | B | 27 | A | | C | 12 | A | | D | 14 | A | | E | 12 | B, C | | F | 30 | D, E | **Demand**: The anticipated demand for the train sets is 4,600 units per 40-hour workweek. This table provides essential information for planning and managing the production process, ensuring that all tasks are sequenced correctly and performance times are efficiently allocated to meet the weekly demand. Each task has specific predecessors that must be completed before the task can begin, thus organizing the workflow effectively.
### Assembly Line Balancing Exercise

**This exercise only contains parts b, c, d, e, and f.**

---

**b)** Given the demand, the cycle time for the production of the new train set = [ ] seconds (round your response to one decimal place).

**c)** The theoretical minimum number of workstations = [ ] (round your response up to the next whole number).

**d)** Using the longest operation time rule, the assignment of tasks to workstations should be: *(Hint: Number workstations sequentially in terms of precedence relationships and combine any applicable tasks.)*

| Task | Workstation # |
|------|---------------|
| A    | [Dropdown]    |
| B    | Station 2     |
| C    | [Dropdown]    |
| D    | [Dropdown]    |
| E    | [Dropdown]    |
| F    | [Dropdown]    |

---

**Were you able to assign all the tasks to the theoretical minimum number of workstations?**  
[Dropdown]

**e)** The total idle time per cycle for the process = [ ] seconds (enter your response as a whole number).

**f)** The efficiency of the assembly line with 5 workstations = [ ]% (enter your response as a percentage rounded to one decimal place).

**If one used 6 workstations instead of 5, the efficiency of the assembly line would be [ ]%** (enter your response as a percentage rounded to one decimal place).

---

In this exercise, you will balance an assembly line to ensure efficient production. You'll calculate the cycle time, determine the theoretical minimum number of workstations, and assign tasks to stations using the longest operation time rule. Additionally, you'll evaluate the total idle time and the efficiency of the assembly line.
Transcribed Image Text:### Assembly Line Balancing Exercise **This exercise only contains parts b, c, d, e, and f.** --- **b)** Given the demand, the cycle time for the production of the new train set = [ ] seconds (round your response to one decimal place). **c)** The theoretical minimum number of workstations = [ ] (round your response up to the next whole number). **d)** Using the longest operation time rule, the assignment of tasks to workstations should be: *(Hint: Number workstations sequentially in terms of precedence relationships and combine any applicable tasks.)* | Task | Workstation # | |------|---------------| | A | [Dropdown] | | B | Station 2 | | C | [Dropdown] | | D | [Dropdown] | | E | [Dropdown] | | F | [Dropdown] | --- **Were you able to assign all the tasks to the theoretical minimum number of workstations?** [Dropdown] **e)** The total idle time per cycle for the process = [ ] seconds (enter your response as a whole number). **f)** The efficiency of the assembly line with 5 workstations = [ ]% (enter your response as a percentage rounded to one decimal place). **If one used 6 workstations instead of 5, the efficiency of the assembly line would be [ ]%** (enter your response as a percentage rounded to one decimal place). --- In this exercise, you will balance an assembly line to ensure efficient production. You'll calculate the cycle time, determine the theoretical minimum number of workstations, and assign tasks to stations using the longest operation time rule. Additionally, you'll evaluate the total idle time and the efficiency of the assembly line.
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