Tag: dependence of reaction rate on concentration of reactants
Questions Related to dependence of reaction rate on concentration of reactants
Units of the rate constant of first and zero order reactions in terms of molarity M unit are respectively:
The unit of rate constant obeying the rate expression $r=K[A]^{1}[B]^{2/3}$ is:
The reaction, $2A+ B \rightarrow$ Products, follows the mechanism:
$2A \leftrightharpoons A _2$ (at equilibrium)
$A _2 + B \rightarrow$ Products (slow)
The order of the reaction is:
For the elementary reaction 2A $\rightarrow $ C ,the concentration of A after 30 minutes was found to be 0.01 mole/lit. If the rate constant of the reaction is $2.5 \times 10^{-2}$ lit mole$^{-1}$ sec$^{-1}$. The rate of the reaction at 30 minutes is:
The specific rate of a reaction is $1.51 \times10^{-4}$ lit mole$^{-1}$ sec$^{-1}$. If the reaction is commenced with 0.2 mole lit$^{-1}$ of the reactant, the initial rate of the reaction in mole lit$^{-1}$ sec$^{-1}$ is:
Read the following table and chose the appropriate option
Rate equation | Units of K |
---|---|
I) rate $=$ k[A] | a) mol lit$^{-1}$ sec $^{-1}$ |
II) rate $=$ k[A][B] | b) mol$^{-2}$ lit$^{2}$ sec $^{-1}$ |
III) rate $=$ k[A][B]$^2$ | c) sec $^{-1}$ |
IV) rate $=$ k | d) lit mol$^{-1}$ sec $^{-1}$ |
Identify the reaction order from each of the following rate constants.
(i) $k=2.3 \times 10^{-5} L \quad mol^{-1} \quad s^{-1}$
(ii) $k=3 \times 10^{-4} \quad s^{-1}$
Units of rate constant for the first and zero order reactions in terms of molarity M units are respectively:
Consider the reaction, $2A + B \rightarrow$ Products, When concentration of B alone was doubled, the rate did not change. When the concentration of A alone was doubled, the rate increased by two times. The unit of rate constant for this reaction is:
The following mechanism has been proposed for the reaction of $NO$ with $\displaystyle Br _{2}$ to form $NOBr$
$NO(g)+Br _{2}(g)\rightleftharpoons NOBr _{2}(g)$
If the second step is the rate determining step,the order of the reaction with respect to $NO(g)$ is: