The half life of a radioactive substance is $20$ minutes. The approximate time interval $(t_2 -t_1)$ between the time $t_2$ when $3/4$ of it has decayed and time $t_1$ when $1/4$ of it had decayed is
$\frac{{20}}{{\ln 2}}\min$
$\frac{{20\ln 3}}{{\ln 2}}\min$
$20$ $min$
$20\ln 2\min$
Curie is a unit of
A radioactive sample decays by two modes by $\alpha $ decay and by $\beta -decay$. $66.6 \%$ of times it decays by $\alpha -decay$ and $33.3 \%$ of times, it decays by $\beta -decay$. If half life of sample is $60$ years then what will be half life of sample, if it decays only by $\alpha - decay$. ............ $years$
Write a formula showing the relation between half life and average life of a radioactive substance.
The plot of the number $(N)$ of decayed atoms versus activity $(A)$ of a radioactive substance is
If a radioactive element having half-life of $30\,min$ is undergoing beta decay, the fraction of radioactive element remains undecayed after $90\,min$. will be :