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Absolute Rate Transition State Theory and the Activated Complex

The ratio of the rates RJR, then equals Dp/rk. Diffusion coefficients of ions typically range from 3 X 10 to 2 X 10cm-/s (Lerman 1979). Assuming D = 10 cm Vs, a porosity of 0.2, crystal radius of 1 cm, and k -2x 10 cm/s at 25 C (based on James and Lupton 1978), we find R,i/Rs, = 1/1000. In other words / . R, and the slower rate, diffusion (a transport process), will control the dissolution rate. [Pg.65]

6 ABSOLUTE RATE (TRANSITION STATE) THEORY AND THE ACTIVATED COMPLEX [Pg.65]

Considerable insight into reaction mechanisms has been derived from the concept of absolute-rate theory. The theory is based on two assumptions first, that there is an energy maximum (barrier) between products and reactants in a reaction, and that an activated complex exists at that maximum and second, that chemical equilibrium always exists among reactants, products, and the activated complex, C-. Thus for the reaction [Pg.65]

The equilibrium constant involving reactants A and B and the activated complex (see Fig. 2.6) is [Pg.65]

The effect of ionic strength on the second-order rate constant may be obtained as follows. We define a specific rate constant k , for conditions of infinite dilution when the activity coefficients equal unity, so that [Pg.66]


Sec. 2.6 Absolute Rate (Transition State) Theory and the Activated Complex... [Pg.65]




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Absolute activity

Absolute rate

Absolute rates, theory

Activated complex theory,

Activated complex, and transition states

Activated complex, transition state

Activated state

Activated state theory

Activation rate

Activation state

Activation theory

Active state

Activity ratings

And the transition state

And transition state theory

And transition states

Complexation rates

Complexity theory

Rate Theory

Rate transition state theory

The Transition State

Theory complex

Transition active

Transition active complexes

Transition and activity

Transition rates

Transition state (activated

Transition state complex

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