Using the data in the table, calculate the rate constant of this reaction.
Trial | [ A(M) | [B(M) | Rate (M//s) |
---|---|---|---|
1 | 0.300 | 0.390 | 0.0176 |
2 | 0.300 | 0.897 | 0.0931 |
3 | 0.480 | 0.390 | 0.0282 |
A+B → C+D
k = 0.386
Units : M-2.s-1
Explanation
For trial 1 and 2, concentration of reactant A remains constant.
order of reaction with respect to reactant B = log(R2 / R1) / log([B]2 / [B]1)
order of reaction with respect to reactant B = log(0.0931 M/s / 0.0176 M/s) / log(0.897 M / 0.390 M)
order of reaction with respect to reactant B = 2
For trial 1 and 3, concentration of reactant B remains constant.
order of reaction with respect to reactant A = log(R3 / R1) / log([A]3 / [A]1)
order of reaction with respect to reactant A = log(0.0282 M/s / 0.0176 M/s) / log(0.480 M / 0.300 M)
order of reaction with respect to reactant A = 1
rate law is : rate = k[A][B]2
k = rate / [A][B]2
For trial 1,
k = 0.0176 M/s / [(0.300 M) * (0.390 M)2]
k = 0.386 M-2.s-1
For trial 2,
k = 0.0931 M/s / [(0.300 M) * (0.897 M)2]
k = 0.3857 M-2.s-1
For trial 3,
k = 0.0282 M/s / [(0.480 M) * (0.390 M)2]
k = 0.3863 M-2.s-1
Average k = 0.386 M-2.s-1
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