State the electron energy gained after acceleration through potential difference \(V\).
Question 4
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Electrons are accelerated through \(30.0\,\mathrm{kV}\). What is their kinetic energy in keV?
Question 5
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State the minimum wavelength cutoff for an x-ray tube.
Question 6
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Find \(\lambda_{\min}\) for a \(30.0\,\mathrm{kV}\) x-ray tube using \(hc=1240\,\mathrm{eV\,nm}\).
Question 7
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Find the tube voltage needed for \(\lambda_{\min}=0.0500\,\mathrm{nm}\). Use \(hc=1240\,\mathrm{eV\,nm}\).
Question 8
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Does the minimum wavelength cutoff depend on the target material?
Question 9
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What causes characteristic x-ray lines?
Question 10
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A target transition has \(\Delta E=8.0\,\mathrm{keV}\). Find the characteristic x-ray wavelength.
Question 11
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Why is the x-ray spectrum continuous below the maximum photon energy?
Question 12
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Why can an x-ray photon not have energy greater than \(eV\) in an x-ray tube?
Question 13
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If the accelerating voltage is doubled, what happens to \(\lambda_{\min}\)?
Question 14
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If tube current is increased while voltage is fixed, what happens to the cutoff wavelength?
Question 15
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A \(50.0\,\mathrm{kV}\) tube emits its maximum-energy photon. Find that photon energy.
Question 16
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Find the frequency of a \(20.0\,\mathrm{keV}\) x-ray photon using \(h=4.14\times10^{-15}\,\mathrm{eV\,s}\).
Question 17
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Why do characteristic x-ray wavelengths identify the target material?
Question 18
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A tube has \(V=40.0\,\mathrm{kV}\). Calculate \(\lambda_{\min}\) in metres using \(h=6.63\times10^{-34}\,\mathrm{J\,s}\), \(c=3.00\times10^8\,\mathrm{m\,s^{-1}}\), and \(e=1.60\times10^{-19}\,\mathrm{C}\).
Question 19
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Explain why x-ray production is inefficient in ordinary tubes.