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Compton Scattering James Durgin Physics 521 March 19, 2009.

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Presentation on theme: "Compton Scattering James Durgin Physics 521 March 19, 2009."— Presentation transcript:

1 Compton Scattering James Durgin Physics 521 March 19, 2009

2 Background Collecting energies at several points lets one find electron mass and cross section Image from user-review.ca

3 Photomultiper tube Scintillator Lead shielding Copper cylinder Source inside shielding

4 Experimental Theory Calibrate multichannel analyzer Collect energy spectrums with copper cylinder Collect energy spectrums without copper cylinder Fit points to find electron mass and experimental cross section

5 Calibration Isotope First Decay Energy First Decay Percentage Second Decay Energy Second Decay Percentage Co-57122.06 keV85.60%136.47 keV10.60% Co-601173.24 keV100%1332.50 keV100% Cs-137661.66 keV85.10% Ba-133356.02 keV62.10% Isotope energies v. channel number

6 Energy Spectrums Counts per channel v. channel number Net counts v. channel number

7 Slope (inverse electron mass)0.001985 95% interval(0.001928, 0.002043) Y intercept7.23E-05 95% interval(1.04e-05, 0.0001342) Degrees of freedom9 R2R2 0.9984 Electron mass503.8 keV Uncertainty± 14.6 keV Graphical Compton’s Equation Net counts v. channel number Fit for Compton Scattered Photons

8 Cross section comparison Collected data follows Klein-Nishina cross section Thomson cross section Thomson equation Klein-Nishina cross section Klein-Nishina equation

9 Uncertainty Analysis Statistical nature of counts Setup uncertainty Conversion uncertainty Negligible events

10 Conclusion Experimental electron mass of 503.8 ± 14.6 keV v. actual electron mass of 510.998910±0.000013 keV Collected data has closer agreement with Klein-Nishina model


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