Questions
Question 1
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What does an accelerator do to a charged particle?
Question 2
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State the kinetic-energy gain for charge \(q\) accelerated through potential difference \(V\).
Question 3
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Why do magnetic fields bend charged-particle tracks?
Question 4
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An electron is accelerated through \(500\,\mathrm V\). Find its kinetic energy in electronvolts.
Question 5
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Convert \(2.0\,\mathrm{MeV}\) to joules.
Question 6
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State the momentum relation for a charged particle moving perpendicular to a uniform magnetic field.
Question 7
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A proton is accelerated through \(3.0\,\mathrm{MV}\). Find its kinetic energy in MeV.
Question 8
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A singly charged particle moves in \(B=0.40\,\mathrm T\) with track radius \(0.50\,\mathrm m\). Find its momentum.
Question 9
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Why does a magnetic field not increase the kinetic energy of a charged particle?
Question 10
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Two particles have the same charge magnitude in the same magnetic field. Particle A has twice the track radius of particle B. Compare their momenta.
Question 11
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Explain why colliders can be more useful than fixed-target experiments for creating heavy particles.
Question 12
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Why do detectors often have several layers rather than one measurement device?
Question 13
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A particle bends more strongly than another particle with the same charge in the same magnetic field. What does that suggest?
Question 14
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A charged particle travels \(2.0\,\mathrm m\) in \(8.0\,\mathrm{ns}\). Estimate its speed and comment.
Question 15
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Why does track curvature give charge sign as well as momentum magnitude?
Question 16
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Derive \(p=|q|Br\) for perpendicular motion in a uniform magnetic field.
Question 17
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A particle with charge \(+e\) has \(p=4.8\times10^{-20}\,\mathrm{kg\,m\,s^{-1}}\) in a \(0.60\,\mathrm T\) field. Find the radius.
Question 18
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A detector records high energy in an electromagnetic calorimeter and little penetration beyond it. What particle type is plausible?
Question 19
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Why does increasing accelerator voltage not by itself guarantee discovery of a chosen particle?
Question 20
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A neutral particle is not directly curved by a magnetic field. How can detector data still reveal it?