Given that for a reaction of order , the integrated form of the rate – InterviewSolution

1.	Given that for a reaction of order , the integrated form of the rate equation is k=1t(n−1)∣∣∣1Cn−1−1Cn−10∣∣∣ where C0 and C are the values of the reactant concentration at the start and after time t . What is the relationship between t3/4 and t1/2 where t3/4 is the time required for to become 14C0?
Answer» Given that for a reaction of order , the integrated form of the rate equation is $k = \frac{1}{t (n - 1)} ∣ ∣ ∣ \begin{matrix} \frac{1}{C^{n - 1} - \frac{1}{C_{0}^{n - 1}}} \end{matrix} ∣ ∣ ∣$ where $C_{0}$ and C are the values of the reactant concentration at the start and after time t . What is the relationship between $t_{3 / 4}$ and $t_{1 / 2}$ where $t_{3 / 4}$ is the time required for to become $\frac{1}{4} C_{0}$ ?

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