1. $c_{A0}$
2. $c_{A0}$
4. $c_{A0}$

1. $c_{B0}$
2. $c_{B0}$
4. $c_{B0}$

1. $c_A$
2. $c_A$
4. $c_A$

5. $$\color{blue}{\rightarrow}\color{black}\;c_{A} \;= \;\frac{c_{B}\cdot c_{A0}}{c_{B0}}\cdot e^{k\cdot (c_{A0}-c_{B0})\cdot t}$$

1. $c_B$
2. $c_B$
4. $c_B$

5. $$\color{blue}{\rightarrow}\color{black}\;c_{B} \;= \;\frac{c_{A}\cdot c_{B0}}{c_{A0}}\cdot e^{-k\cdot (c_{A0}-c_{B0})\cdot t}$$

1. k
2. k
4. k

5. $$\color{blue}{\rightarrow}\color{black}\;k \;= \;-\frac{v}{ c_{A}\cdot c_{B}} $$

1. t
2. t
4. t

5. $$\color{blue}{\rightarrow}\color{black}\;t \;= \;\frac{1}{k\cdot (c_{A0}-c_{B0})}\cdot ln\frac{c_{A}\cdot c_{B0}}{c_{B}\cdot c_{A0}} $$

1. v
2. v
4. v

5. $$\color{blue}{\rightarrow}\color{black}\;v \;= \;k\cdot c_{A}\cdot c_{B} $$

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