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Assertion :(A): The average life of rad...

Assertion `:(A): ` The average life of radioactive element is infinity.
Reason `(R):` As a radioactive element disintegrates, more of it is formed in nature by itself.

A

If both `(A)` and `(R)` are correct , and `(R)` is the correct explanation of `(A)`

B

If both `(A)` and `(R)` are correct, but (R) is not the correct explanation of `(A)`

C

If `(A)` is correct, but `(R)` is incorrect.

D

If `(A)` is incorrect, but `(R)` is correct.

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question regarding the assertion and reason about radioactive elements, we will analyze both statements step by step. ### Step 1: Analyze the Assertion **Assertion (A):** "The average life of a radioactive element is infinity." - The average life (or mean life) of a radioactive element is defined as the average time it takes for half of the radioactive nuclei in a sample to decay. - For certain radioactive elements, especially those with very long half-lives, the decay process can take an extremely long time, leading to the conclusion that the average life can be considered infinite. - This is because, theoretically, a radioactive substance never completely decays; it just becomes less and less over time, approaching zero but never actually reaching it. **Conclusion for Assertion:** The assertion is true. ### Step 2: Analyze the Reason **Reason (R):** "As a radioactive element disintegrates, more of it is formed in nature by itself." - This statement suggests that as a radioactive element decays, it somehow regenerates or produces more of itself in nature. - In reality, radioactive elements do not regenerate themselves. Instead, they decay into different elements or isotopes through radioactive decay processes (e.g., alpha decay, beta decay). - For example, Uranium-238 decays into Thorium-234, and this process continues through a series of decay steps until a stable isotope is formed. - Therefore, the idea that a radioactive element forms more of itself as it disintegrates is incorrect. **Conclusion for Reason:** The reason is false. ### Final Conclusion - The assertion is true, while the reason is false. Thus, the correct answer to the question is that the assertion is correct, but the reason is incorrect.

To solve the question regarding the assertion and reason about radioactive elements, we will analyze both statements step by step. ### Step 1: Analyze the Assertion **Assertion (A):** "The average life of a radioactive element is infinity." - The average life (or mean life) of a radioactive element is defined as the average time it takes for half of the radioactive nuclei in a sample to decay. - For certain radioactive elements, especially those with very long half-lives, the decay process can take an extremely long time, leading to the conclusion that the average life can be considered infinite. - This is because, theoretically, a radioactive substance never completely decays; it just becomes less and less over time, approaching zero but never actually reaching it. ...
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