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Method and examples
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Type of Queuing Model
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- `lambda=8`, `mu=9`, `N=3`
- `lambda=6`, `mu=7`, `N=3`
- `lambda=1`, `mu=1.2`, `N=6`
- `lambda=25`, `mu=40`, `N=12`
- `lambda=1.5`, `mu=2.1`, `N=10`
- `lambda=1/10`, `mu=1/4`, `N=5`
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Mode =
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Decimal Place =
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Solution
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Solution provided by AtoZmath.com
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Queuing Theory, M/M/1/N Queuing Model (M/M/1/K) calculator
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1. Arrival Rate `lambda=8`, Service Rate `mu=9`, Capacity `N=3`
2. Arrival Rate `lambda=6`, Service Rate `mu=7`, Capacity `N=3`
3. Arrival Rate `lambda=1`, Service Rate `mu=1.2`, Capacity `N=6`
4. Arrival Rate `lambda=25`, Service Rate `mu=40`, Capacity `N=12`
5. Arrival Rate `lambda=1.5`, Service Rate `mu=2.1`, Capacity `N=10`
6. Arrival Rate `lambda=1/10`, Service Rate `mu=1/4`, Capacity `N=5`
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