A second order reaction where the starting reactant concentration is 0.0963 M has a measured rate constant of 0.70 M/s at 10 oC. What is the concentration of the reactant after 36.0 seconds?
- report your answer in three significant figures
- do not write your answer in scientific notation
- do not include units
The second order rate law is given by the equation:
1/[A]t - 1/[A]0 = kt
where [A]t and [A]0 are the concentrations of the reactant at time t and time zero, respectively, and k is the rate constant.
Rearranging the equation to solve for [A]t, we get:
[A]t = 1/([A]0 + kt[A]0)
Plugging in the given values, we have:
[A]t = 1/(0.0963 M + (0.70 M/s)(36.0 s)(0.0963 M))
[A]t = 0.042 M
Therefore, the concentration of the reactant after 36.0 seconds is 0.042 M.
A second order reaction where the starting reactant concentration is 0.0963 M has a measured rate...
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Most of the time, the rate of a reaction depends on the
concentration of the reactant. In the case of second-order
reactions, the rate is proportional to the square of the
concentration of the reactant.
Select the image to explore the simulation, which will help you
to understand how second-order reactions are identified by the
nature of their plots. You can also observe the rate law for
different reactions.
In the simulation, you can select one of the three different...
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