In pair production near a nucleus, which statement is true?

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Multiple Choice

In pair production near a nucleus, which statement is true?

Explanation:
Pair production happens when a sufficiently energetic photon converts into an electron-positron pair in the electromagnetic field of a nearby nucleus. The nucleus is needed to conserve momentum, since a lone photon cannot produce a massive pair and satisfy both energy and momentum conservation. The photon's energy goes first into creating the rest mass of the electron and the positron, which together require 2 m_e c^2 of energy. Any energy beyond that threshold shows up as kinetic energy of the produced particles (and a tiny share can go as recoil energy of the nucleus). So the true statement is that the photon's energy is converted into the mass of the electron-positron pair, with any remaining energy appearing as kinetic energy. The other ideas—no particles created, energy unchanged, or the nucleus merely emitting a gamma ray—do not fit what actually happens in pair production.

Pair production happens when a sufficiently energetic photon converts into an electron-positron pair in the electromagnetic field of a nearby nucleus. The nucleus is needed to conserve momentum, since a lone photon cannot produce a massive pair and satisfy both energy and momentum conservation. The photon's energy goes first into creating the rest mass of the electron and the positron, which together require 2 m_e c^2 of energy. Any energy beyond that threshold shows up as kinetic energy of the produced particles (and a tiny share can go as recoil energy of the nucleus). So the true statement is that the photon's energy is converted into the mass of the electron-positron pair, with any remaining energy appearing as kinetic energy. The other ideas—no particles created, energy unchanged, or the nucleus merely emitting a gamma ray—do not fit what actually happens in pair production.

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