- A(A) is true but (R) is false
- BBoth (A) and (R) are true and (R) is the correct explanation of (A)
- C(A) is false but (R) is true
- DBoth (A) and (R) are true but (R) is NOT the correct explanation of (A)
View written solutionFree
Correct answer: A
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Analyze the Assertion (A)
The statement says:
The binding energy per nucleon is practically independent of the mass number for nuclei with mass numbers between and .
From the binding energy per nucleon curve, we know that:
- For light nuclei, binding energy per nucleon increases rapidly with .
- For medium-mass nuclei (roughly from to ), it remains nearly constant, around per nucleon.
- For very heavy nuclei, it decreases slowly.
Hence, Assertion (A) is true.
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Analyze the Reason (R)
The statement says:
Nuclear force is long range.
This is false. Nuclear force is actually a short-range force, effective only over distances of about to .
Because of this short-range nature, each nucleon interacts mainly with only a few nearby nucleons, leading to the saturation property of nuclear forces. This is why the binding energy per nucleon becomes nearly constant for medium-mass nuclei.
Hence, Reason (R) is false.
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Conclusion
- Assertion (A): True
- Reason (R): False
Therefore, the correct option is:
-
Comparison with stored correct answer
Stored correct answer: A
My derived answer: A
So, the derived answer agrees with the stored correct answer.
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