Answer
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Hint: In the case of an endothermic reaction, the activation energy of the reverse reaction will always be smaller than the activation energy of the reverse reaction and it will be opposite for the exothermic reaction.
Complete step by step answer:
For the reaction \[X + Y \to R + S\]
The activation energy for the forward reaction, \[{E^f}_a\] and the activation energy for the backward reaction, Era are related to the enthalpy \[\left( {\Delta H} \right)\] of the reaction by the equation,
\[\Delta H = {E^f}_a - {E^r}_a\]
Energy of activation for forward reaction, \[{E^f}_a = 80-20 = 60KJ\]
Energy of activation for the backward reaction, \[{E^r}_a = 80-40 = 40KJ\]
\[\Delta H = {E^f}_a - {E^r}_a\]
So \[\Delta H = 60-40 = 20KJ\]
In the case of an endothermic reaction, the activation energy of the reverse reaction will always be smaller than the activation energy of the reverse reaction.
i.e. for the endothermic reactions, \[\Delta H > 0\], so that \[{E^r}_a < {E^f}_a\]
In the case of an exothermic reaction, the activation energy of the forward reaction will always be smaller than the activation energy of the reverse reaction.
i.e. for the exothermic reactions, \[\Delta H < 0\], so that \[{E^r}_a > {E^f}_a\]
Hence, all the options except the first one is correct.
Therefore, the correct answer is option (A).
Note: In the case of the reverse reaction, we will have to supply energy to the more reactant in order to get it to reform the less stable, i.e. higher in energy product.
The difference between the activation energy of the forward reaction and the activation energy of the reverse reaction will be \[\Delta H\]. So, for exothermic reactions, we'll always have a bigger \[{E^r}_a\] for the reverse reaction than we had for the forward reaction
Complete step by step answer:
For the reaction \[X + Y \to R + S\]
The activation energy for the forward reaction, \[{E^f}_a\] and the activation energy for the backward reaction, Era are related to the enthalpy \[\left( {\Delta H} \right)\] of the reaction by the equation,
\[\Delta H = {E^f}_a - {E^r}_a\]
Energy of activation for forward reaction, \[{E^f}_a = 80-20 = 60KJ\]
Energy of activation for the backward reaction, \[{E^r}_a = 80-40 = 40KJ\]
\[\Delta H = {E^f}_a - {E^r}_a\]
So \[\Delta H = 60-40 = 20KJ\]
In the case of an endothermic reaction, the activation energy of the reverse reaction will always be smaller than the activation energy of the reverse reaction.
i.e. for the endothermic reactions, \[\Delta H > 0\], so that \[{E^r}_a < {E^f}_a\]
In the case of an exothermic reaction, the activation energy of the forward reaction will always be smaller than the activation energy of the reverse reaction.
i.e. for the exothermic reactions, \[\Delta H < 0\], so that \[{E^r}_a > {E^f}_a\]
Hence, all the options except the first one is correct.
Therefore, the correct answer is option (A).
Note: In the case of the reverse reaction, we will have to supply energy to the more reactant in order to get it to reform the less stable, i.e. higher in energy product.
The difference between the activation energy of the forward reaction and the activation energy of the reverse reaction will be \[\Delta H\]. So, for exothermic reactions, we'll always have a bigger \[{E^r}_a\] for the reverse reaction than we had for the forward reaction
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