Chapter 6: Problem 40
Speculate as to how the diffraction patterns of a typical crystal would be affected if \(\gamma\) -rays were used instead of \(\mathrm{X}\) - rays.
Chapter 6: Problem 40
Speculate as to how the diffraction patterns of a typical crystal would be affected if \(\gamma\) -rays were used instead of \(\mathrm{X}\) - rays.
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Solar wind (radiation) that is incident on the top of Earth's atmosphere has an average intensity of \(1.3 \mathrm{kW} / \mathrm{m}^{2} .\) Suppose that you are building a solar sail that is to propel a small toy spaceship with a mass of \(0.1 \mathrm{kg}\) in the space between the International Space Station and the moon. The sail is made from a very light material, which perfectly reflects the incident radiation. To assess whether such a project is feasible, answer the following questions, assuming that radiation photons are incident only in normal direction to the sail reflecting surface. (a) What is the radiation pressure (force per \(\mathrm{m}^{2}\) ) of the radiation falling on the mirror-like sail? (b) Given the radiation pressure computed in (a), what will be the acceleration of the spaceship when the sail has of an area of \(10.0 \mathrm{m}^{2}\) ? (c) Given the acceleration estimate in (b), how fast will the spaceship be moving after 24 hours when it starts from rest?
A triply ionized atom of beryllium \(\mathrm{Be}^{3+}\) is a hydrogen-like ion. When \(\mathrm{Be}^{3+}\) is in one of its excited states, its radius in this \(n\) th state is exactly the same as the radius of the first Bohr orbit of hydrogen. Find \(n\) and compute the ionization energy for this state of \(\mathrm{Be}^{3+}\).
Why does the setup of Davisson-Germer experiment need to be enclosed in a vacuum chamber? Discuss what result you expect when the chamber is not evacuated.
For an electron in a hydrogen atom in the \(n=2\) state, compute: (a) the angular momentum; (b) the kinetic energy; (c) the potential energy; and (d) the total energy.
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