Show that the time of a first order reaction takes for 'the nth' fraction of the initial concentration of its reactant to converted into product does not depend on the initial concentration of the reactant.

Show that half life period of a first order reaction is independent of the initial concentration of the reactant.

Show that the time required to complete a part of first order reaction does not depend on the initial concentration of the reactants.

The value of equilibrium constant of a reaction at a particular temperature does not depend on the initial concentrations of the reactants.

Show that for the first order reaction half life is independent of initial concentration of reactant.

Show that for the Zero order reaction half line is not independent of initial concentration of reactant.

The initial concentration of the reactant in a first order reaction is a . It takes time t for the completion of noth fraction of the reaction. Will it take time 2t for the completion of the same fraction if the initial concentration of the reactant is made twice ?

How does the initial concentration of the reactant in a first order reaction very with time ?

If the half-life of a first order reaction is T s , then show that after nTs [1-(1/2)^(n)] parts of the initial concentration of the reactant will take part in the reaction.

Value of the equilibrium constant is _______ of the initial concentration of reactants.

If the t 1/2 for any reaction be inversely proportion at to the initial Concentration of the reactant then the order of reaction is—