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 (\[{{E}_{a}}^{\prime }\] and \[{{E}_{a}}^{\prime\prime }\]) will be [MP PET 1994; UPSEAT 2001]

\[{{E}_{a}}^{\prime }=4{{E}_{a}}^{\prime\prime }\]

\[{{E}_{a}}^{\prime }>{{E}_{a}}^{\prime\prime }\]

\[{{E}_{a}}^{\prime }={{E}_{a}}^{\prime\prime }\]

The rate constant \[({K}')\] of one reaction is double of the rate con

1.	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 (\[{{E}_{a}}^{\prime }\] and \[{{E}_{a}}^{\prime\prime }\]) will be [MP PET 1994; UPSEAT 2001]
A.	\[{{E}_{a}}^{\prime }>{{E}_{a}}^{\prime\prime }\]
B.	\[{{E}_{a}}^{\prime }={{E}_{a}}^{\prime\prime }\]
C.	\[{{E}_{a}}^{\prime }<{{E}_{a}}^{\prime\prime }\]
D.	\[{{E}_{a}}^{\prime }=4{{E}_{a}}^{\prime\prime }\]
Answer» D. \[{{E}_{a}}^{\prime }=4{{E}_{a}}^{\prime\prime }\]

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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 (\[{{E}_{a}}^{\prime }\] and \[{{E}_{a}}^{\prime\prime }\]) will be [MP PET 1994; UPSEAT 2001]

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