Goal: 180 Skates
Looking at our data (bottom of the page), it appears that there are 4 ways we can accomplish this task:- Sammy works 3 hours (180 skates) and Chris works 0 hours (0 skates)
- Sammy works 2 hours (150 skates) and Chris works 1 hour (30 skates)
- Sammy works 1 hour (90 skates) and Chris works 3 hours (90 skates)
- Sammy works 0 hour (0 skates) and Chris works 6 hours (180 skates)
Goal: 210 Skates
There are 5 combination of points on our chart that add up to 210:- Sammy works 5 hours (210 skates) and Chris works 0 hours (0 skates)
- Sammy works 3 hours (180 skates) and Chris works 1 hour (30 skates)
- Sammy works 2 hours (150 skates) and Chris works 2 hours (60 skates)
- Sammy works 1 hour (90 skates) and Chris works 4 hours (120 skates)
- Sammy works 0 hour (0 skates) and Chris works 7 hours (210 skates)
Goal: 240 Skates
There are 6 combination of points on our chart that add up to 240:- Sammy works 8 hours (240 skates) and Chris works 0 hours (0 skates)
- Sammy works 5 hours (210 skates) and Chris works 1 hour (30 skates)
- Sammy works 3 hours (180 skates) and Chris works 2 hours (60 skates)
- Sammy works 2 hours (150 skates) and Chris works 3 hours (90 skates)
- Sammy works 1 hour (90 skates) and Chris works 5 hours (150 skates)
- Sammy works 0 hour (0 skates) and Chris works 8 hours (240 skates)
Conclusion
From using our productivity data we assembled indifference curves which represents all the combinations of labour that yield the same level of production. These indifference curves are the first step in deciding how many hours each employee should be allocated each day. To finalize our decision, we need to add cost data in the mix. In Indifference Curves and Budget Lines we do just that.Indifference Curve Data
| Hour | Sammy's | Chris's |
| Worked | Production | Production |
| 1st | 90 | 30 |
| 2nd | 60 | 30 |
| 3rd | 30 | 30 |
| 4th | 15 | 30 |
| 5th | 15 | 30 |
| 6th | 10 | 30 |
| 7th | 10 | 30 |
| 8th | 10 | 30 |

