derive an expression for the rate constant of second order reaction when the initial concentration are the same
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boxed { A + B longrightarrow Product } Case 1: When concentration of reactants are equal If a is the initial concentration of reactants A and B, and x amount of A and B are reacted at time t, so at time t the concentrations will be, underset { left( a - x right) }{ A } + underset { left( a - x right) }{ B } .
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Answer:
Same concenetration
rate = k [A]2
Different concentrations:
rate = k [A] [B]
Now, assuming that these were NOT the answers you were seeking, the integrated rate laws for each condition are:
Same concentrations:
1[Af]−1[Ai]=kΔt
Different concentrations:
1([Bi]−[Ai])ln[Ai][Bf][Bi][Af]=kΔt
Explanation:
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