- AA first order reaction is always a single step reaction
- BA zero order reaction is a multistep reaction
- CA zero order reaction is a single step reaction
- DA second order reaction is always a multistep reaction
View written solutionFree
Correct answer: B
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Key idea: order of reaction vs molecularity
- Order of reaction is determined experimentally from the rate law.
- Molecularity is the number of species colliding in an elementary (single-step) reaction.
- For a single-step reaction, order and molecularity are related.
- For a multistep reaction, the overall order depends on the mechanism and need not directly reflect stoichiometry.
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Analyze each option
Option A: "A first order reaction is always a single step reaction"
This is false.
A first order reaction has rate law: But such a rate law can arise from either:
- an elementary unimolecular step, or
- a multistep mechanism whose rate-determining step leads to first-order dependence.
So, first-order reaction is not always single step.
Option B: "A zero order reaction is a multistep reaction"
This is generally true in the context of elementary reactions.
For an elementary single-step reaction, rate depends on concentration of reactants involved, so order cannot normally be zero. Zero-order kinetics arise in special situations such as:
- surface-catalyzed reactions,
- photochemical reactions,
- enzyme reactions at saturation, where the rate becomes independent of concentration due to the mechanism.
Hence zero-order reactions are associated with complex/multistep mechanisms, not a simple elementary step.
Therefore, B is correct.
Option C: "A zero order reaction is a single step reaction"
This is false.
As discussed, a true elementary single-step reaction cannot have zero order with respect to all reactants in the usual kinetic sense.
Option D: "A second order reaction is always a multistep reaction"
This is false.
A second-order reaction can be a single elementary bimolecular step, for example: with rate law or
So second-order reactions are not always multistep.
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Conclusion
The correct option is:
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