Radioactive decay and half life?

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SUMMARY

The discussion centers on analyzing radioactive decay and determining sources of error in experimental data related to activity measurements over time. The user successfully calculated the half-life as 15.0 minutes using the formula N = N0((1/2)^(t/t(1/2))). However, discrepancies arise between predicted and observed activity values as time progresses, indicating potential sources of error that need to be identified. The user seeks clarification on these errors to improve the accuracy of their results.

PREREQUISITES
  • Understanding of radioactive decay principles
  • Familiarity with half-life calculations
  • Proficiency in using the formula N = N0((1/2)^(t/t(1/2)))
  • Basic graphing skills for data analysis
NEXT STEPS
  • Investigate common sources of error in radioactive decay experiments
  • Learn about statistical analysis techniques for experimental data
  • Explore advanced decay models beyond simple half-life calculations
  • Review methods for improving measurement accuracy in radioactive activity
USEFUL FOR

Students studying nuclear physics, researchers in radiological sciences, and anyone involved in experimental data analysis related to radioactive decay.

kraphysics
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Homework Statement


I have some data for "Activity(Bq * 10^4)" and "time". I have already found the half life and everything but I can't seem to see any sources of error in the data

Homework Equations


I need sources of error.


The Attempt at a Solution


I said, the half life matches the activity well but then as the time increases, the predictions using the formula N= No((1/2)^t/t(1/2)) and half life are true for some points but later it gets slightly off. I don't know why this happens..
 
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kraphysics said:

Homework Statement


I have some data for "Activity(Bq * 10^4)" and "time".
How can you expect anyone to understand what you mean by that?

I have already found the half life and everything but I can't seem to see any sources of error in the data

Homework Equations


I need sources of error.


The Attempt at a Solution


I said, the half life matches the activity well but then as the time increases, the predictions using the formula N= No((1/2)^t/t(1/2)) and half life are true for some points but later it gets slightly off. I don't know why this happens..
 
HallsofIvy said:
How can you expect anyone to understand what you mean by that?

Time (min) Activity (Bq x10^4)
0 8.00
10 5.04
20 3.17
30 2.01
40 1.26
50 0.790
60 0.490
70 0.320
80 0.195
90 0.128

From graphing the data, I have found half life to be 15.0 minutes.
 
Last edited:

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