|
|
|
Method and examples
|
|
|
|
Type of Queuing Model
|
|
|
|
|
|
|
|
|
- `lambda=30`, `mu=20`, `c=2`
- `lambda=10`, `mu=3`, `c=4`
- `lambda=1/2`, `mu=7/4`, `c=3`
- `lambda=2`, `mu=3/2`, `c=3`
- `lambda=1` per 6 min, `mu=1` per 4 min, `c=2`
- `lambda=15` per 1 hr, `mu=1` per 5 min, `c=2`
- `lambda=20` per 8 hr, `mu=1` per 40 min, `c=3`
- `lambda=1` per 5 hr, `mu=1` per 1 hr, `c=4`
|
|
|
|
|
|
Mode =
|
|
Decimal Place =
|
|
|
|
|
|
|
|
Solution
|
Solution provided by AtoZmath.com
|
|
|
|
Queuing Theory, M/M/s Queuing Model (M/M/c) calculator
|
1. Arrival Rate `lambda=30`, Service Rate `mu=20`, Number of servers `s=2`
2. Arrival Rate `lambda=10`, Service Rate `mu=3`, Number of servers `s=4`
3. Arrival Rate `lambda=1` per 6 min, Service Rate `mu=1` per 4 min, Number of servers `s=2`
4. Arrival Rate `lambda=15` per 1 hr, Service Rate `mu=1` per 5 min, Number of servers `s=2`
5. Arrival Rate `lambda=20` per 8 hr, Service Rate `mu=1` per 40 min, Number of servers `s=3`
6. Arrival Rate `lambda=1` per 5 hr, Service Rate `mu=1` per 1 hr, Number of servers `s=4`
|
|
|
|
|
|
|
|
|
|
