Chapter 11: Problem 12
Briefly compare the Van de Graaff accelerator, linear accelerator, cyclotron, and synchrotron accelerator.
Chapter 11: Problem 12
Briefly compare the Van de Graaff accelerator, linear accelerator, cyclotron, and synchrotron accelerator.
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Get started for freeDraw a Feynman diagram to represents annihilation of an electron and positron into a photon.
Mesons are formed from the following combinations of quarks (subscripts indicate color and \(A R=\text { antired }):\) \(\left(d_{\mathrm{R}}, \bar{d}_{\mathrm{AR}}\right),\left(s_{\mathrm{G}}, \bar{u}_{\mathrm{AG}}\right),\) and \(\left(s_{\mathrm{R}}, \bar{s}_{\mathrm{AR}}\right)\). (a) Determine the charge and strangeness of each combination. (b) Identify one or more mesons formed by each quark-antiquark combination.
When both an electron and a positron are at rest, they can annihilate each other according to the reaction \(e^{-}+e^{+} \rightarrow \gamma+\gamma\). In this case, what are the energy, momentum, and frequency of each photon?
Distinguish between elementary particles and antiparticles. Describe their interactions.
(a) A particle and its antiparticle are at rest relative to an observer and annihilate (completely destroying both masses), creating two \(\gamma\) rays of equal energy. What is the characteristic \(\gamma\) -ray energy you would look for if searching for evidence of proton-antiproton annihilation? (The fact that such radiation is rarely observed is evidence that there is very little antimatter in the universe.) (b) How does this compare with the 0.511 -MeV energy associated with electron-positron annihilation?
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