AB(g) → A(g) + B(g) rate = k[AB]2 and k = 0.20 L/mol·s. If the initial concentration of AB is 1.50 M, what is [AB] after 14.6 s?
Answer:
Step 1: Explanation
We can Use the following Second order kinetic equation for second-order reactions:
(1 / [A]t) = kt + (1/[A]0)
where
k= rate constant, t= time, [A]t= concentration after the elapsed time and [A]0 =initial concentration.
Step 2: Extract the data from question
Given
initial concentration = [A]0 = 1.50 M
K = 0.20 M-1 s-1
time(t)= 14.6 s and concentration at time t = [A]t = we need to calculate
Step 3: Calculation of the concentration at time 14.6 s
So by using the second order kinetics equation
[ Note : By using the unit of rate constant we can identify that which kinetic order equation we need to use
like:
Zeroth order -----> M s-1
1st order ----> s-1
2nd order ---> M-1 s-1 = L/mol.s
So by using the second order kinetics equation
(1 / [A]t) = kt + (1/[A]0)
on substituting the value
=> (1 / [A]t) = 0.20 M-1 s-1 × 14.6 s + (1/ 1.50 M )
=> (1 / [A]t) = 2.92 M-1 + ( 0.666666667 M-1 )
=> (1 / [A]t) = 3.5866666667 M-1
=> [A]t = 1 / 3.586666667 M-1
=> [A]t = 0.279 M
Hence, the concentration after 14.6 s = 0.279 M
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