Home
Class 12
CHEMISTRY
The rate of the reaction A rarr products...

The rate of the reaction `A rarr` products, at the initial concentration of `3.24 xx 10^(-2)M` is nine times its rate at another initial concentration of `1.2 xx 10^(-3)M`. The order of reaction is

A

`1/2`

B

`3/4`

C

`3/2`

D

`2/3`

Text Solution

Verified by Experts

The correct Answer is:
D
Promotional Banner

Similar Questions

Explore conceptually related problems

The rate of the first order reaction A rarr products, is 0.01 M sr1, when reactant concentration is 0.2 M. The rate constant for the reaction is-

The rate constant of a reaction is 2.1 xx 10^(-2) litre mol^(-1)s^(-1) . The order of reaction is

The rate constant of a first order reaction is 3 xx 10^(-6) per second. If the initial concentration is 0.10 M , the initial rate of reaction is

The time for half-life period of a certain reaction, A rarr products is 1 h when the initial concentration of the reactant 'A' is 2.0 "mol" L^(-1) . How much time does it take for its concentration to come from 0.50 to 0.25 "mol" L^(-1) , if it is zero order reaction ?

The rate of the reaction, A rarr products is 2.15xx10^(-3)Ms^(-1) when concentration of A is 0.35 M. Determine the rate constant if the reaction is (a) first order in A (b) second order in A.

The rate for the 1^(st) order reaction is 0.69 xx10^(-2) mol L^(-1) min ^(-1) and the initial concentration is 0.2 mol L^(-1) . The half life period is ____.

The half-life period of a first order reaction is 10 minutes. Starting with initial concentration 12 M, the rate after 20 minutes is

The rate of the first-order reaction X rarr products is 7.5 xx 10^(-4) mol L^(-1) "min"^(-1) . What will be value of rate constant when the concentration of X is 0.5 mol L^(-1) ?

For a reactions A + B rarr product, it was found that rate of reaction increases four times if concentration of 'A' is doubled, but the rate of reaction remains unaffected. If concentration of 'B' is doubled. Hence, the rate law for the reaction is

for a first order reaction , the time taken to reduce the initial concentration by a factor of (1)/(4) is 20 minutes . The time required to reduce intitial concentration by a factor of (1)/(16) is