S.No. |
A(M) |
B(M) |
Initial rate (M) |
1. |
1.00 |
1.00 |
1.2 x 10–2 |
2. |
1.00 |
2.00 |
4.8 x 10–2 |
3. |
1.00 |
4.00 |
1.9 x 10–1 |
4. |
4.00 |
1.00 |
4.9 x 10–2 |
Assuming that rate law can be written as
Determine the value of
The decomposition of H2O2 in basic solution is first order in H2O2.
2H2O2(aq) → 2H2O2 (l) x O2(g)
the rate constant is 1.6 x 10–5 s–1 at 25°C and initial concentration of H2O2 is 0.20 M.
(a) What is the concentration of H2O2 after 2 hrs.
(b) How long will it take for H2O2 concentration to drop to 0.08 M.
(c) How long will it take for 90% of H2O2 to decompose?
t in seconds |
0 |
900 |
1800 |
Cone. of A |
50.8 |
19.7 |
7.62 |
Prove that the reaction is of first order of A to decompose to one-half.
t/sec | 1242 sec | 2745 sec | 4546 sec |
At Conc. | -27.80ml | -29.70ml | -31.81ml |
t (in mitt) |
0 |
135 |
339 |
683 |
1680 |
C (mol L–1) |
2.08 |
1.91 |
1.68 |
1.35 |
0.57 |
Find the order of reaction and calculate its rate constant.
Catalytic decomposition of nitrous oxide by gold at 900°C at an initial pressure of 200 mm was 50% in 53 minutes and 73% in 100 minutes.
(i) What is the order of reaction?
(ii) How much will it decompose in 100 minutes at the same temperature but at an initial pressure of 600 mm?
(i) Let [A]0 = 100.
Then, [A]t at 53 minutes = (100 – 50) = 50 and [A], at 100 minutes = (100 – 73) = 27.
Substituting t and concentration values in the integrated rate equation for first-order reaction.
At t = 53 min,
At t = 100 min,
Since the value of k is constant, the order of reaction is 1.
(ii) For a first order reaction, the time required to complete any fraction is independent of the initial concentration of reactant.
∴ 73% of N2O will decompose when the initial concentration is 600 mm which corresponds to a pressure of