The photoelectric effect: Suppose incident photons have energy E_ph = h f and work function φ. If E_ph > φ, electrons are ejected. If E_ph = φ + 1.2 eV, what is the kinetic energy of emitted electrons in eV?

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Multiple Choice

The photoelectric effect: Suppose incident photons have energy E_ph = h f and work function φ. If E_ph > φ, electrons are ejected. If E_ph = φ + 1.2 eV, what is the kinetic energy of emitted electrons in eV?

Explanation:
In the photoelectric effect, the energy of each incident photon must cover the work function φ to release an electron, and any extra energy becomes the electron’s kinetic energy: KE = E_ph − φ. Here E_ph = φ + 1.2 eV, so KE = (φ + 1.2) − φ = 1.2 eV. Thus emitted electrons have 1.2 eV of kinetic energy. If the photon energy were exactly φ, KE would be zero; if it were less than φ, no electrons would be ejected. The other numbers would require different excess energy or are not physical for this scenario.

In the photoelectric effect, the energy of each incident photon must cover the work function φ to release an electron, and any extra energy becomes the electron’s kinetic energy: KE = E_ph − φ.

Here E_ph = φ + 1.2 eV, so KE = (φ + 1.2) − φ = 1.2 eV. Thus emitted electrons have 1.2 eV of kinetic energy. If the photon energy were exactly φ, KE would be zero; if it were less than φ, no electrons would be ejected. The other numbers would require different excess energy or are not physical for this scenario.

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