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The initial rate of the reaction A+2B> C is determined
for the following initial conditions:
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Experiment |
[A] (M) |
[B] (M) |
Rateo (M/s) |
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1 |
0.3 |
0.2 |
4.2 x 102 |
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2 |
0.3 |
0.4 |
1.67 x 10-1 |
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3 |
0.6 |
0.2 |
8.4 x 10-2 |
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4 |
0.3 |
0.1 |
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Determine:
- the rate law for the reaction
- the overall order of the reaction
- the rate for experiment 4
- the units for the rate constant
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Consider the following data for three different reactions of the
form A > products
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Reaction I |
Reaction II |
Reaction III |
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Time (s) |
[A] (M) |
Time (s) |
[A] (M) |
Time (s) |
[A] (M) |
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0 |
1.00 |
0 |
1.00 |
0 |
1.00 |
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25 |
0.78 |
25 |
0.75 |
25 |
0.80 |
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50 |
0.61 |
50 |
0.50 |
50 |
0.67 |
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75 |
0.47 |
75 |
0.25 |
75 |
0.57 |
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100 |
0.37 |
100 |
0.00 |
100 |
0.50 |
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150 |
0.22 |
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150 |
0.40 |
|
200 |
0.14 |
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200 |
0.33 |
|
250 |
0.08 |
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250 |
0.29 |
Assign either zeroth, first, or second order to each of these
reactions.
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The rate constant for the reaction A > products is 0.23
s-1. Calculate the time required for [A] to decrease
to:
- one quarter [A]o
- one sixteenth [A]o
- one third [A]o
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The reaction A2 + B2 -----> 2AB was studied
at 500oC and 550 oC. The rate constants were
determined to be 8.23 x 10-3 M-1s-1
at 500 oC and 3.81 x 10-2
M-1s-1 at 550 oC. Find the
activation energy for this reaction and find the temperature where the
rate constant will be 1.64 x 10-2
M-1s-1.
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The reaction 2AB + B2 ----->2AB2 has rate
= k[AB]2[B2]. Which of the following
mechanism is consistent with that rate law?
- AB + B2 <-----> AB3(fast,
equilibrium)
AB + AB3 -----> 2AB2(slow)
- 2AB -----> A2B2(slow)
B2 + A2B2
----->A2B4 (fast)
A2B2 ----->
2AB2(fast)
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