Obtaining the CDSA range of Bethe-Bloch Equation

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In summary, the speaker is working on a junior project to measure the energy distribution of cosmic muons. They are using the Bethe-Bloch equation and have found that there is no working model for the range of 0.01 ≤ β ≤ 0.05. They are wondering if there is a way to find the values for R_0 and T_{min}, which are empirically determined. Another person responds that at beta=0.05, muons only have 130 keV left and the remaining stopping distance can be neglected.
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PiratePhysicist
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I'm currently working on my junior project (it's basically a senior project, but for some reason you're supposed to take it third year), which is to measure the energy distribution of cosmic muons. We're doing this by measuring the muon flux that reaches a scintillator paddle below a stack of lead and varying the size of the stack of lead. Of course we're using the Bethe-Bloch equation. Now I've found in both a book from the library and chapter 27 of the PDG's works that there is no working model for the [tex]0.01 \leq \beta \leq 0.05 [/tex] range, so in the equation
[tex]
R(T_0)=R_0(T_{min})+{\int_{T_{min}}}^T_0\left(\frac{dE}{dx}\right)^{-1}dE
[/tex]

The values for [tex]R_0[/tex] and [tex]T_{min}[/tex] are empirically determined. So is there anyway I can find these value? Any help at all? Thanks.

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Kristopher
 
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  • #2
At beta=0.05 muons just have 130 keV left. You can neglect the remaining stopping distance, it is probably just something like 10 micrometers.
 
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