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The temperature coefficient is the relative change of a physical property when the temperature is changed by 1 K (kelvin). R(T) = R(T0)(1 + αΔt) Here α has the dimensions of an inverse temperature (1/K or K−1). This equation is linear with respect to temperature. For quantities that vary polynomially or logarithmically with temperature, it may be possible to calculate a temperature coefficient that is a useful approximation for a certain range of temperatures. For quantities that vary exponentially with temperature, such as the rate of a chemical reaction, any temperature coefficient would be valid only over a very small temperature range.
Temperature coefficient of electrical resistance The temperature dependence of electrical resistance and thus of electronic devices (wires, resistors) has to be taken into account when constructing devices and circuits. On the other hand, this property is used in devices such as thermistors. The temperature dependence of conductors is to a great degree linear, that of a semiconductor is however exponential: R(T) = a Coefficient of thermal expansion The physical dimensions of matter can be affected by temperature. The Coefficient of thermal expansion for a given sample of matter can be used to approximate its change in volume given a change in temperature. A similar coefficient, the linear thermal expansion coefficient, is also often used to measure the change of length of an object in one-dimension. The coefficient of thermal expansion is often used to develop thermometers. Here lengths of materials can express temperature. The coefficient is also used for several types of thermostats. | ||||||||
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