For a reaction scheme. $A\xrightarrow{{{k_1}}}B\xrightarrow{{{k_2}}}C$ if the rate of formation of $B$ is set to be zero then the concentration of $B$ is given by
$\left( {\frac{{{k_1}}}{{{k_2}}}} \right)\left[ A \right]$
$\left( {{k_1} - {k_2}} \right)\left[ A \right]$
${k_1}{k_2}\left[ A \right]$
$\left( {{k_1} + {k_2}} \right)\left[ A \right]$
The specific rate constant of a first order reaction depends on the
For a particular reaction, the rate expression is given as $r = k[A] [B]^{0.5}$. If the volume of vessel is reduced to one-fourth of the initial volume, the rate of reaction would
The given plots represent the variation of the concentration of a reactant $R$ with time for two different reactions $(i)$ and $(ii).$ The respective orders of the reactions are
The rate of reaction between $A$ and $B$ increases by a factor of $100,$ when the concentration of $A$ is increased $10$ folds. The order of reaction with respect to $A$ is
For a reaction, $AB_5 \to AB + 4B$ The rate can be expressed in following ways
$\frac{{ - d[A{B_5}]}}{{dt}} = K[A{B_5}]$ ; $\frac{{d[B]}}{{dt}} = {K_1}[A{B_5}]$
So the correct relation between $K$ and $K_1$ is