Advertisements
Advertisements
प्रश्न
From the following data, show that the decomposition of hydrogen peroxide is a reaction of the first order:
| t (min) | 0 | 10 | 20 |
| V (ml) | 46.1 | 29.8 | 19.3 |
Where t is the time in minutes and V is the volume of standard KMnO4 solution required for titrating the same volume of the reaction mixture.
Advertisements
उत्तर
k = `2.303/"t" log (["A"_0])/(["A"])`
k = `(2.303/"t") log ("V"_0/"V"_"t")`
In the present case, V0 = 46.1 ml.
The value of k at each instant can be calculated as follows:
| t (min) | Vt | k = `(2.303/"t") log ("V"_0/"V"_"t")` |
| 10 | 29.8 | k = `2.303/10 log (46.1/29.8)` = 0.0436 min−1 |
| 20 | 19.3 | k = `2.303/20 log (46.1/19.3)` = 0.0435 min−1 |
Thus, the value of k comes out to be nearly constant. Hence it is a reaction of the first order.
APPEARS IN
संबंधित प्रश्न
Answer the following in brief.
Derive the integrated rate law for the first-order reaction.
Derive the integrated rate law for the zeroth order reaction.
Answer the following in brief.
Give one example and explain why it is pseudo-first-order.
The rate of the reaction \[\ce{A + B -> C}\] is 3.6 × 10−2 mol dm−3 s−1 when [A] = 0.3 mol dm−3 and [B] = 0.2 mol dm−3. Calculate k if reaction is first order in A and zero order in B.
If [A] is the concentration of A at any time t and [A]0 is the concentration at t = 0, then for the 1st order reaction, the rate equation can be written as ____________.
If time required to decrease concentration of reactant from 0.8 M to 0.2 M is 12 hours, the half life of this first order reaction is ____________.
The half-life of a first order reaction is 6.0 hour. How long will it take for the concentration of reactant to decrease from 0.4 M to 0.12 M?
A first order reaction is 50% completed in 16 minutes. The percentage of reactant that will react in 32 minutes is ____________.
Calculate half-life of a first order reaction in minute if the rate constant is 1 × 10-3 s-1.
A radioactive isotope decayed to 17/32 of its original mass after 60 minutes. Find the half-life of this radioisotope.
