Calculate the half-life of a first order reaction from their rate constants given below:
\((i)\) \(Half \ life\) \(t_{\frac 12} = \frac {0.693}{k}\)
= \(\frac {0.693}{200\ s^{-1}} \)
= \(3.47 \times 10^{-3} s \ (approximately)\)
\((ii)\) \(Half \ life\) \(t_{\frac 12} = \frac {0.693}{k}\)
=\(\frac { 0.693}{2 \ min^{-1}}\)
= \(0.35 \ min \ (approximately)\)
\((iii)\) \(Half \ life\) \(t_{\frac 12} = \frac {0.693}{k}\)
= \(\frac {0.693}{4 \ year^{-1}}\)
= \(0.173\ years\ (approximately)\)
The decomposition of a compound A follows first-order kinetics. The concentration of A at time t = 0 is 1.0 mol L-1. After 60 minutes, it reduces to 0.25 mol L-1. What is the initial rate of the reaction at t = 0? (Take ln 2 = 0.693)
The Order of reaction refers to the relationship between the rate of a chemical reaction and the concentration of the species taking part in it. In order to obtain the reaction order, the rate equation of the reaction will given in the question.