Suppose we consider a large number of continers each containing initially `10000` atoms of a radioactive material with a half life of `1` year. After `1` year.

Suppose we consider a large number of containers each containing initially 10000 atoms of a radioactive material with a half life of 1 year. After 1 year.

Suppose we consider a large number of containers each containing initially 10000 atoms of a radioactive material with a half line of 1 year. After 1 year,

Suppose we consider a large number of containers each containing initially 10000 atoms of radioactive material with a half-life of 1 year. After 1 year, (A) All containers will have 5000 atoms (B) All the containers will contain the same number of atoms but that number will only be approximately 5000. (C) The containers will in general have different numbers of the atoms but their average will be close to 5000. (D) None of the containers can have more than 5000 atoms.

After an interval of one day , 1//16th initial amount of a radioactive material remains in a sample. Then, its half-life is .

After an interval on one day 1//6th of the initial amount of a radioactive material remains in a sample. Then its half life is

After an interval of one day , 1//16th initial amount of a radioactive material remains in a sample. Then, its half-life is .

Half life of a radioactive material is 3600 years. Calculate the average life

Half life of a radioactive material is 3600 years. Calculate the decay constant.