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A+B \to C+D, :
v = \frac{\partial C}{\partial t} = -\frac{\partial A}{\partial t}.

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A A B

:

V_0 = k_0

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A

:

V_1 = k_1 \cdot C = - \frac{dC}{d \tau}

:

\ln C = \ln C_0 - k_1 \cdot \tau

:

k_1 = - \mathrm{tg}\alpha

:

\tau_{\frac{1}{2}} = \frac{\ln 2}{k_1}

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A

:

V = k_2 {C_A}^2

V = k_2 C_A \cdot C_B

V = k_2 {C_A}^2 = - \frac{dC}{d \tau}

:

\frac{1}{C} = k_2 \cdot \tau + \frac{1}{C_0}

:

k_2 = - \mathrm{tg}\alpha
k_2 = \frac{1}{\tau} \left( \frac{1}{C} - \frac{1}{C_0} \right)

:

k_2 = \frac{1}{\tau (C_{0,A}-C_{0,B})}\ln \frac{C_{0,B} \cdot C_A}{C_{0,A} \cdot C_B}

( !):

\tau_{\frac{1}{2}} = \frac{1}{k_2} \cdot \frac{1}{C_0}

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