The clergy spectrum of p-particles [Number N(E) as a function of p-energy EJ emitted from a radioactive source is (n) NDD (b) ND (0) ND (d) ND)

The energy spectrum of beta - particle [number N(E) as a function of beta - energy E] emitted from a radioactive source is

The energy spectrum of beta - particle [number N€ as a function of beta - energy E] emitted from a radioactive source is

The energy spectrum of beta - particle [number N€ as a function of beta - energy E] emitterfrom a radioactive source is

The sum of first n terms of an A.P is given by 3n^(2)+6n The 22 nd term of the A.p.is

If the coefficients of 2nd, 3rd, 4th terms of (1+x)^n are in A.P. then n=

In an alpha decay, the daughter nucleus produced is itself unstable and undergoes further decay. If the number of parent and daughter nuclei at time t are Nl_p and N_d respectively and their decay constant are lambda_p and lambda_d respectively. What condition needs to be satisfied in order for Nd to remain constant ?

Suppose, the daughter nucleus in a nuclear decay is itself radioactive. Let lambda_p and lambda_d be the decay constants of the parent and the daughter nuclei. Also, let N_p and N_d be the number of parent and daughter nuclei at time t . Find the condition for which the number of daughter nuclei becomes constant.

Suppose, the daughter nucleus in a nuclear decay is itself radioactive. Let lambda_p and lambda_d be the decay constants of the parent and the daughter nuclei. Also, let N_p and N_d be the number of parent and daughter nuclei at time t . Find the condition for which the number of daughter nuclei becomes constant.