About the steady state approximation ((BIO)chemical kinetics) @shrutipande9
ohh yes please....see i just need to clear d concept....i dnt want to go into d "chemistry" details...
Ok I am going to summarize the principle in one sentence: "The steady-state principle assumes a constant but dynamic concentration of reaction intermediates"
Ok what does mean: Consider a reaction \[\huge \sf A \overset{k_{1}}{\rightarrow} B \overset{k_{2}}{\rightarrow} C\] From a avg reaction we could imagine the cures to look like this: |dw:1392315015169:dw| Ok so what we see is that the intermediate is being created and then faints away as C is being produced. Lets now assume that \(\Large \sf k_{2}>k_{1} \) we then get to see for a enzymatic reaction: |dw:1392315217340:dw| We see that B remains constant after a little time (we call that pre-steady-state). Mathematical we get to say: \[\Large \frac{ d[B] }{ dt }=k_{1} \times [A]-k_{2} \times [B]=0\] Where the differential is an expression for the rate. By this approximation we get to see that: \[\Large k_{1} \times [A]=k_{2} \times [B]\] This expression is very useful to evaluate the rate equations!
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