the graph represents the decay of a newly prepared sample of radioactive nuclide X to a stable nuclide Y.the half-life of X is t. the growth curve for Y intersects the decay curve for X after time T. what is the time t?
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Answer:
The answer is T=t1/2=τ
Explanation:
Your question:
The graph represents the decay of a newly-prepared sample of radioactive nuclide X to a stable nuclide Y. The half-life of X is τ . The growth curve for Y intersects the decay curve for X after time T. What is the time T?
Suggested Solution
At any time,
No. of undecayed
N+ No of decayed N= Total initial No. of N
NX+Ny=N0
Thus 0yx
Nx=N0-Nx
At time T, the two curves intersect, Nx= Ny
Nx=N0-Nx
2N0e- λT = N0
- λT = 1n ½ = -1n 2
T=t1/2=τ
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