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Temperature on Precision

Influence of Temperature on Precision. The dominant variable in a reaction is the temperature. Thus to measure k with any precision, the temperature must be controlled fairly accurately. We can calculate the influence of temperature from the differential form of the Arrhenius equation  [Pg.92]

For most reactions in their experimentally accessible range E/RT is found to be about 35. Thus to reduce the expected error in k to 0.1 per cent, T must be known to be about 0.003 per cent. For T = 300°K (room temperature) this means a precision of 0.01 C, and for T = 600°K a control of 0.02°C (something well nigh impossible experimentally at 600 K). [Pg.92]

To reduce the error in k to 1.0 per cent, T must be known to 0.1 C at 300°K (practical) and to 0.2°C at 600°K (difficult). This places a lower limit on the precision with which reaction rates may be measured at the higher temperatures. Above 600°K it is difficult to obtain temperature control to better than 1 C with a consequent error of 5 per cent in fc, which in turn means about a 7 to 10 per cent error in E (for a 20 C interval). [Pg.93]

This does not imply, however, that there may not exist gradients of the order of magnitude of a few degrees in gas-reaction vessels containing a fast reaction sufficiently endo- or exothermic. Only direct experiments can justify such assumptions.  [Pg.93]

In the case of liquid systems the solvent is able to act as an effective thermostat because it usually exceeds the quantity of reactants in a mole ratio of from 100 to 1000 or more.  [Pg.93]


See other pages where Temperature on Precision is mentioned: [Pg.130]   


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