PHY222, Elements of Physics II
Radioactive Half-Life, 18 April 2008
Note on Purpose:
Lazy clones of the lab manual = lab report in terlet.
Theory Requirements:
- Describe the three kinds of radioactive decay. Provide an example and "chemical
equation" for each, and identify which kind is observed in the lab.
- Look up and describe an application of radioactive decay or radioactive isotope studies.
- State the value we expect to measure for the Barium half-life, T, and its relationship
to our experimental parameters.
Comments on the Procedure:
As usual, summarize the major steps in the procedure - make an effort to avoid tangents. Do not
blindly refer to a figure in the lab manual - where appropriate, give a brief description (such as
wire placement, whatever will help you).
The key feature to note in your report is, as always, what should be measured, and how you do
it.
Manual Error: There are references in the manual to a "START rocker switch" throughout the
procedure, especially in the Preliminary Preparation section. The switch is actually labeled
COUNT.
Comments on Data:
DESCRIBE THE DATA TABLES and/or GRAPHS YOU PRESENT. This requires barely a sentence to state
what the reader gets to find in each table or graph. Consider it some small evidence that you
have some idea of what you were measuring and recording.
Results Checklist:
- Half-life measurement, its uncertainty from LINEST (see next point), and the percent difference
comparing your measurement of the half-life to the real value.
- ***Because we have to use a formula to relate the slope of our graph to the half-life
measurement, there is an analogous formula that relates the slope uncertainty to the
actual half-life uncertainty.
half-life uncertainty = (slope uncertainty)*(ln 2) / (slope^2)
- Sample calculation: obtaining the half-life from the slope.
- Sample calculation: obtaining the half-life uncertainty from the slope uncertainty.
Note: It really is not necessary to provide a sample calculation for percent differences.
Just presenting the percent difference itself will do.
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