The rate constant `(K')` of one reaction is double of the rate constant (K") of another reaction. Then the relationship between the corresponding activation energies of the two reactions `(E_(a)^(') "and" E_(a)^(''))` will be

The rate constant (K_(1)) of one reaction is found to be double that of the rate constant of (K_(2)) another reaction. Then the relationship - ' between the corresponding activation energies of two reactions (E_(1) "and" E_(2)) can be represented.

The rate constant K_a of one reaction is found to be double than that of rate constant K_(a)'' of another reaction. Then the relation between the corresponding activation energies of the two reactions E_(a) ' and E_(a) '' can be represented as,

The rate constant K_(1) of a reaction is found to be double that of rate constant K_(2) of another reaction. The relationship between corresponding activation energies of the two reactions E_(1) and E_(2) can be represented as

The rate constant (k_(1)) of one of the reactions is found to be double than that of the rate constant (k_(2)) of another reaction. The relationship between the corresponding activation energies of the two reactions E_(a1) lt E_(a2)