Chapter 34: Problem 13
How might our everyday experience be different if Planck's constant had the value \(1 \mathrm{J} \cdot \mathrm{s} ?\)
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Chapter 34: Problem 13
How might our everyday experience be different if Planck's constant had the value \(1 \mathrm{J} \cdot \mathrm{s} ?\)
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Find the rate of photon production by (a) a radio antenna broadcasting \(1.0 \mathrm{kW}\) at \(89.5 \mathrm{MHz},\) (b) a laser producing \(1.0 \mathrm{mW}\) of 633 -nm light, and (c) an X-ray machine producing \(0.10-\mathrm{nm}\) X rays with total power \(2.5 \mathrm{kW}.\)
What's the maximum wavelength of light that can ionize hydrogen in its ground state? In what spectral region is this?
Show that in the Bohr model, the frequency of a photon emitted in a transition between levels \(n+1\) and \(n,\) in the limit of large \(n\) is equal to the electron's orbital frequency. (This is an example of Bohr's correspondence principle.)
Find the kinetic energy of an initially stationary electron after a 0.10 -nm \(\mathrm{X}\) -ray photon scatters from it at \(90^{\circ}.\)
A photon's wavelength is equal to the Compton wavelength of a particle with mass \(m .\) Show that the photon's energy is equal to the particle's rest energy.
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