Let's suppose that N1 (t) is the number of nuclei of the original radioactive nuclide (the mother) as a function of the time and that , is its decay constant. Let's also suppose that: N; (t) is the number of nuclei of the radioactive product (the daughter) as a function of time and that , is its decay constant. The differential equations governing this dN,(1) =-1,N,(1)+ ,N,(t). If N,(t) = Noe, then find the solution dt situation is as for N,(t) by considering the initial value of N,(t) is zero at t=0. (CLO-2, PLO-3)
Let's suppose that N1 (t) is the number of nuclei of the original radioactive nuclide (the mother) as a function of the time and that , is its decay constant. Let's also suppose that: N; (t) is the number of nuclei of the radioactive product (the daughter) as a function of time and that , is its decay constant. The differential equations governing this dN,(1) =-1,N,(1)+ ,N,(t). If N,(t) = Noe, then find the solution dt situation is as for N,(t) by considering the initial value of N,(t) is zero at t=0. (CLO-2, PLO-3)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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