Examples of thermal agitation in the following topics:
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- In pure paramagnetism, the dipoles do not interact with each other and are randomly oriented in the absence of an external field due to thermal agitation; this results in a zero net magnetic moment.
- Unlike ferromagnets, paramagnets do not retain any magnetization in the absence of an externally applied magnetic field, because thermal motion randomizes the spin orientations responsible for magnetism.
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- They become better conductors at higher temperature because increased thermal agitation increases the number of free charges available to carry current.
- The device is small so it quickly comes into thermal equilibrium with the part of a person it touches.
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- ., they are a component of electromagnetic radiation generated by thermal agitation.
- The thermal motion of atoms and molecules in any object at a temperature above absolute zero causes them to emit and absorb radiation.
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- Solids also undergo thermal expansion.
- What are the basic properties of thermal expansion?
- What is the underlying cause of thermal expansion?
- Thermal stress is created by thermal expansion or contraction.
- Another example of thermal stress is found in the mouth.
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- The Zeroth Law of Thermodynamics states that systems in thermal equilibrium are at the same temperature.
- Systems are in thermal equilibrium if they do not transfer heat, even though they are in a position to do so, based on other factors.
- If A and C are in thermal equilibrium, and A and B are in thermal equilibrium, then B and C are in thermal equilibrium.
- Temperature is the quantity that is always the same for all systems in thermal equilibrium with one another.
- The double arrow represents thermal equilibrium between systems.
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- The Zeroth Law of Thermodynamics states: If two systems, A and B, are in thermal equilibrium with each other, and B is in thermal equilibrium with a third system, C, then A is also in thermal equilibrium with C.
- Two systems are in thermal equilibrium if they could transfer heat between each other, but don't.
- Indeed, experiments have shown that if two systems, A and B, are in thermal equilibrium with each other, and B is in thermal equilibrium with a third system C, then A is also in thermal equilibrium with C.
- The answer lies in the fact that any two systems placed in thermal contact (meaning heat transfer can occur between them) will reach the same temperature.
- The objects are then in thermal equilibrium, and no further changes will occur.
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- $\displaystyle \text{Another Kirchoff's Law: }S_\nu = B_\nu(T) \text{ for a thermal emitter}$
- Because $I_\nu=B_\nu(T)$ outside of the thermal emitting material and $S_\nu=B_\nu(T)$ within the material, we find that $I_\nu=B_\nu(T)$ through out the enclosure.
- If we remove the thermal emitter from the blackbody enclosure we can see the difference between thermal radiation and blackbody radiation.
- A thermal emitter has $S_\nu = B_\nu(T)$,$B_\nu(T)$ so the radiation field approaches $B_\nu(T)$ (blackbody radiation) only at large optical depth.
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- Thermal pollution is the degradation of water quality by any process that changes ambient water temperature.
- Thermal pollution is the degradation of water quality by any process that changes ambient water temperature.
- Some fish species will avoid stream segments or coastal areas adjacent to a thermal discharge.
- Some may assume that by cooling the heated water, we can possibly fix the issue of thermal pollution.
- Identify factors that lead to thermal pollution and its ecological effects
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- Thermal expansion is the tendency of matter to change in volume in response to a change in temperature.
- Thermal expansion is the tendency of matter to change in volume in response to a change in temperature.
- This kind of excitation is called thermal motion.
- The degree of expansion divided by the change in temperature is called the material's coefficient of thermal expansion; it generally varies with temperature.
- Thermal expansion of long continuous sections of rail tracks is the driving force for rail buckling.
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- The most important case astrophysically is thermal bremsstrahlung where the electrons have a thermal distribution so the probablility of a particle having a particular velocity is
- ${\bar g}_{ff}$ is the thermally averaged Gaunt factor.
- Thermal bremsstrahlung spectra for two temperatures that differ by a factor of ten