363991 A radioactive sample of half life 10 days contains 1000\(x\) nuclei. Number of original nuclei present after 5 days is

363992 A radioactive nucleus is being produced at a constant rate \(\alpha \) per second. Its decay constant is \(\lambda .\) If \({N_0}\) are the number of nuclei at time \(t = 0,\) then maximum number of nuclei possible are

363993 Two radioactive substances \(A\) and \(B\) have decay constants \(5\lambda \) and \(\lambda \) respectively. At \(t = 0\) they have the same number of nuclei. The ratio of number of nuclei of \(A\) to those of \(B\) will be \({\left( {\frac{1}{e}} \right)^2}\) after a time interval

363994 A radioactive substance contains 10,000 nuclei and its half - life period is 20 days. The number of nuclei present at the end of 10 days is

363991 A radioactive sample of half life 10 days contains 1000\(x\) nuclei. Number of original nuclei present after 5 days is

363992 A radioactive nucleus is being produced at a constant rate \(\alpha \) per second. Its decay constant is \(\lambda .\) If \({N_0}\) are the number of nuclei at time \(t = 0,\) then maximum number of nuclei possible are

363993 Two radioactive substances \(A\) and \(B\) have decay constants \(5\lambda \) and \(\lambda \) respectively. At \(t = 0\) they have the same number of nuclei. The ratio of number of nuclei of \(A\) to those of \(B\) will be \({\left( {\frac{1}{e}} \right)^2}\) after a time interval

363994 A radioactive substance contains 10,000 nuclei and its half - life period is 20 days. The number of nuclei present at the end of 10 days is

363991 A radioactive sample of half life 10 days contains 1000\(x\) nuclei. Number of original nuclei present after 5 days is

363992 A radioactive nucleus is being produced at a constant rate \(\alpha \) per second. Its decay constant is \(\lambda .\) If \({N_0}\) are the number of nuclei at time \(t = 0,\) then maximum number of nuclei possible are

363993 Two radioactive substances \(A\) and \(B\) have decay constants \(5\lambda \) and \(\lambda \) respectively. At \(t = 0\) they have the same number of nuclei. The ratio of number of nuclei of \(A\) to those of \(B\) will be \({\left( {\frac{1}{e}} \right)^2}\) after a time interval

363994 A radioactive substance contains 10,000 nuclei and its half - life period is 20 days. The number of nuclei present at the end of 10 days is

363991 A radioactive sample of half life 10 days contains 1000\(x\) nuclei. Number of original nuclei present after 5 days is

363992 A radioactive nucleus is being produced at a constant rate \(\alpha \) per second. Its decay constant is \(\lambda .\) If \({N_0}\) are the number of nuclei at time \(t = 0,\) then maximum number of nuclei possible are

363993 Two radioactive substances \(A\) and \(B\) have decay constants \(5\lambda \) and \(\lambda \) respectively. At \(t = 0\) they have the same number of nuclei. The ratio of number of nuclei of \(A\) to those of \(B\) will be \({\left( {\frac{1}{e}} \right)^2}\) after a time interval

363994 A radioactive substance contains 10,000 nuclei and its half - life period is 20 days. The number of nuclei present at the end of 10 days is