Chapter 5: Problem 49
Turn on an electric stove or toaster oven and carefully observe the heating elements as they warm up. Relate your observations to Wien's law and the Stefan-Boltzmann law.
Chapter 5: Problem 49
Turn on an electric stove or toaster oven and carefully observe the heating elements as they warm up. Relate your observations to Wien's law and the Stefan-Boltzmann law.
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Get started for freeFor each of the following wavelengths, state whether it is in the radio, microwave, infrared, visible, ultraviolet, X-ray, or gamma-ray portion of the electromagnetic spectrum. Explain your reasoning. (a) \(2.6 \mu \mathrm{m}\), (b) \(34 \mathrm{~m}\), (c) \(0.54 \mathrm{~nm}\), (d) \(0.0032\) \(\mathrm{nm}\), (e) \(0.620 \mu \mathrm{m}\), (f) \(310 \mathrm{~nm}\), (g) \(0.012 \mathrm{~m}\).
Black holes are objects whose gravity is so strong that not even an object moving at the speed of light can escape from their surface. Hence, black holes do not themselves emit light. But it is possible to detect radiation from material falling toward a black hole. Calculations suggest that as this matter falls, it is compressed and heated to temperatures around \(10^{6}\) K. Calculate the wavelength of maximum emission for this temperature. In what part of the electromagnetic spectrum does this wavelength lie?
A light source emits infrared radiation at a wavelength of \(1150 \mathrm{~nm}\). What is the frequency of this radiation?
Explain how we know that atoms have massive, compact nuclei.
The wavelength of \(\mathrm{H}_{\beta}\) in the spectrum of the star Megrez in the Big Dipper (part of the constellation Ursa Major, the Great Bear) is \(486.112 \mathrm{~nm}\). Laboratory measurements demonstrate that the normal wavelength of this spectral line is \(486.133 \mathrm{~nm}\). Is the star coming toward us or moving away from us? At what speed?
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