Home
Class 12
PHYSICS
The half-line period of a radioactive el...

The half-line period of a radioactive element A is same as the mean life time of another radioactive element B. Initially both have the same number of atoms. Then

A

A and B have the same decay rate initially

B

A and B decay at the same rate always

C

B will decay at faster rate than A

D

A will decay at faster rate than B

Text Solution

Verified by Experts

The correct Answer is:
C

`(t_(1/2))_(A) = (t _(mean))_(B)`
`(0.6931)/(lambda_(A)) = (1)/(lambda_(B))`
`lambda_(A) = 0.6931 lambda_(B)`
`lambda_(A) lt lambda_(B)`
Promotional Banner

Topper's Solved these Questions

  • ATOMIC AND NUCLEAR PHYSICS

    FULL MARKS|Exercise Textual Evaluation Solved (Short Answer Questions)|27 Videos
  • ATOMIC AND NUCLEAR PHYSICS

    FULL MARKS|Exercise Textual Evaluation Solved (Long Answer Questions)|17 Videos
  • ATOMIC AND NUCLEAR PHYSICS

    FULL MARKS|Exercise Additional question (Numerical Problems)|12 Videos
  • COMMUNICATION SYSTEMS

    FULL MARKS|Exercise ADDITIONAL QUESTIONS  (Additional problems)|3 Videos

Similar Questions

Explore conceptually related problems

The half life period of a radioactive element is 140 days. After 560 days, 1 g of element will be reduced to

The half life of a radioactive elements is 10 yrs. Calculate the fraction of the sample left after 20 yrs.