The decay constant of a radio active substance is $0.173\, (years)^{-1}.$ Therefore :
Nearly $63\%$ of the radioactive substance will decay in $(1/0.173)\, year.$
half life of the radio active substance is $(1/0.173) \,year.$
one -forth of the radioactive substance will be left after nearly $8$ years.
$(A)$ and $(C)$ both
Some nuclei of a radioactive material are undergoing radioactive decay. The time gap between the instances when a quarter of the nuclei have decayed and when half of the nuclei have decayed is given as:
(where $\lambda$ is the decay constant)
How much mass of uranium to be destroyed per minute to operate a nuclear reactor of $600\,MW$
The half life of a radioactive element which has only $\frac{1}{{32}}$ of its original mass left after a lapse of $60\, days$ is ........$days$
Using a nuclear counter the count rate of emitted particles from a radioactive source is measured. At $t = 0$ it was $1600$ counts per second and $t = 8\, seconds$ it was $100$ counts per second. The count rate observed, as counts per second, at $t = 6\, seconds$ is close to
If half life of radium is $77$ days. Its decay constant in day will be