The rate of decay of the mass of a radioactive substance at any time is k times its mass at that time. The differential equation satisfied by the mass of the substance is

The rate of decay of the mass of a radioactive substance at any time is 10^(-4) times its mass at that instant. After 10000 years, the mass will be

The rate of decay of the mass of a radioactive substance at any time is 10^-4 times its mass at that instant. After 10,000 years, show that the mass will be less than half of original mass.

The rate of decay of a radioactive substance at any time is proportional to its mass at that instant. If m_(0) be the mass of the substance at time t=0, find the law of variation of its mass as a function of time t.

Are the mass of a molecule of a substance and its molar mass same?

The rate of disintegration of a radioactive element at any time t is proportional to its mass at that time. Find the time during which the original mass of 1.5 g m will disintegrate into its mass of 0.5 gm.

The rate of disintegration of a radioactive element at any time t is proportional to its mass at that time.Find the time during which the original mass of 1.5 gm will disintegrate into its mass of 0.5 gm.

The rate of disintegration of a radioactive substance is …………………………… to the number of atoms present at that time .