The half-life of ^{131}I is 8 , days. Given a | vedclass

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(D) Radioactive decay is a stochastic (probabilistic) process.The number of nuclei remaining at time $t$ is given by $N(t) = N_0 e^{-\lambda t}$,where

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$A$ given nucleus may decay at any time after $t = 0$

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(D) Radioactive decay is a stochastic (probabilistic) process.The number of nuclei remaining at time $t$ is given by $N(t) = N_0 e^{-\lambda t}$,where $\lambda$ is the decay constant.This equation implies that the probability of a nucleus decaying is distributed over time from $t = 0$ to $t = \infty$.Therefore,it is impossible to predict exactly when a specific nucleus will decay. $A$ given nucleus has a non-zero probability of decaying at any instant $t > 0$.Thus,option $(D)$ is correct.

The half-life of $^{131}I$ is $8 \, days$. Given a sample of $^{131}I$ at time $t = 0$,we can assert that

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