400 minute
marlasA shop works a 400-minute day. The manager of the shop wants an output of 200 units per day for the assembly line that has the elemental tasks shown in the table. Do the following: |
| Task | Immediate Predecessor | Task Time (minutes) |
| a | - | 0.5 |
| b | a | 1.4 |
| c | a | 1.2 |
| d | a | 0.7 |
| e | b, c | 0.5 |
| f | d | 1.0 |
| g | e | 0.4 |
| h | g | 0.3 |
| i | f | 0.5 |
| j | e, i | 0.8 |
| k | h, j | 0.9 |
| m | k | 0.3 |
| b. | Assign tasks according to the most following tasks rule. |
| Work Station | Following Tasks | |
| 1 | ||
| 2 | ||
| 3 | ||
| 4 | ||
| 5 | ||
| c. | Assign tasks according to the greatest positional weight rule. |
| Work Station | Following Tasks | |
| I | ||
| II | ||
| III | ||
| IV | ||
| V | ||
| d. | Compute the balance delay for each rule. Which one yields the better set of assignments in this instance? (Omit the "%" sign in your response.) |
| Balance delay: both part b and c are | [removed] % |
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