A radionuclide with half life T is produced in a reactor at a constnat rate p nuclei per second. During each decay, energy `E_(0)` is released. If production of radionuclide is started at t=0, calculate
(a) rate of release of energy as a function of time
(b) total energy released upto time t

A radionuclide with half - life 1620 s is produced in a reactor at a constant rate of 1000 nuclei per second. During each decay energy, 200 MeV is released. If the production of radionuclides started at t = 0, then the rate of release of energy at t = 3240 s is

A radio nuclide with disintegration constant lambda is produced in a reactor at a constant rate alpha nuclei per second. During each decay energy E_0 is released. 20% of this energy is utilized in increasing the temperature of water. Find the increase in temperature of m mass of water in time t. Specific heat of water is s. Assume that there is no loss of energy through water surface.

A F^32 radio nuclide with half-life T=14.3 days is produced in a reactor at a constant rate q=2xx10^9 nuclei per second. How soon after the beginning of production of that radio nuclide will its activity be equal to R=10^9 disintegration per second?

A radio nuclide with half life T= 14.3 daysis produced in a reactor at a constant rate q=10^(9) nuclei persecond. How soon after the beginning of production of that radio nuclide will, its activity be equal to A=10^(8) disintegrations per second. Plot a rough graph of its activity with time.

A .^(32)P radionuclide with half - life T = 14.3 days is produced in a reactor at a constant rate q=2.7xx10^(9) nuclei per second. How soon after the beginning of production of that nuclide will its activity be equal to A=1.0xx10^(9)dis.//s ?

A radionuclide with decay constant lambda is being produced in a nuclear reactor at a rate a_(0) t per second, where a_(0) is positive constant and t is the time. During each decay, E_(0) energy is released. The production of radionuclide starts at time t=0 . Instantaneous power developed at time 't' due to the decay of the radionuclide is

A radioactive with decay constant lambda is being produced in a nuclear ractor at a rate q_0 per second, where q_(0) is a positive constant and t is the time. During each decay, E_(0) energy is released. The production of radionuclide starts at time t=0 . Average power developed in time t due to the decay of the radionuclide is

A radioactive with decay constant lambda is being produced in a nuclear ractor at a rate q_(0) per second, where q_(0) is a positive constant and t is the time. During each decay, E_(0) energy is released. The production of radionuclide starts at time t=0 . Instantaneous power developed at time t due to the decay of the radionuclide is .

A radioactive nuclide is produced at a constant rate x nuclei per second. During each decay, E_0 energy is released ,50% of this energy is utilised in melting ice at 0^@ C. Find mass of ice that will melt in one mean life. ( lambda =decay consant, L_f =Latent heat of fusion )