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1. |
If τ is the average residence time and σ2 is the standard deviation, then the number of tanks necessary to model a real reactor as N ideal tanks in series is ____ |
A. | N = \(\frac{\tau^2}{σ^2} \) |
B. | N = \(\frac{σ^2}{τ^2} \) |
C. | N = σ2 |
D. | N = \(\frac{1}{τ^2} \) |
Answer» B. N = \(\frac{σ^2}{τ^2} \) | |