Usuário(a):Ricardo.npa/Página de Edição

$(1)\ \ \ \ \ \ v={\frac {v_{m}cp}{(p-p_{0})[1+(c-1)(p/p_{0})]}}\ \ \ \ \ \ ;\ \ \ \ \ \ c=\exp({\frac {E_{1}-E_{L}}{RT}})$

$(2)\ \ \ \ \ \ v={\frac {({\frac {v_{m}c}{p_{0}}}p)}{1+{\frac {c}{p_{0}}}p}}\equiv \theta ={\frac {v}{v_{m}}}={\frac {\alpha p}{1+(\alpha p)}}$

$(3)\ \ \ \ \ \ {\frac {p}{v(p_{0}-p)}}={\frac {1}{v_{m}c}}+{\frac {c-1}{v_{m}c}}{\frac {p}{p_{0}}}$

$(4)\ \ \ \ \ \ v={\frac {v_{m}cx}{(1-x)}}{\frac {1-(n+1)x^{n}+nx^{n+1}}{1+(c-1)x-cx^{n+1}}}\ \ \ \ \ \ ;\ \ \ \ \ \ x={\frac {p}{p_{0}}}$

1 Concept

2 Derivation

3 Example

4 See also

5 References