I have a TTC103 NTC thermistor. It has zero-power resistance of 10 kΩ at 25°C and B25/50 value of 4050. How do I use it to measure temperature?
Answer
NTC (negative temperature coefficient) thermistors change their effective resistance over temperature. The most common equation used to model this change is the Steinhart-Hart equation. It uses three coefficients to characterize the NTC material with great accuracy.
The Steinhart–Hart equation is a model of the resistance of a semiconductor at different temperatures. The equation is:
$${1 \over T} = A + B \ln(R) + C (\ln(R))^3$$
where:
- \$T\$ is the temperature (in kelvins)
- \$R\$ is the resistance at \$T\$ (in ohms)
- \$A\$, \$B\$, and \$C\$ are the Steinhart–Hart coefficients which vary depending on the type and model of thermistor and the temperature range of interest. (The most general form of the applied equation contains a \$(\ln(R))^2\$ term, but this is frequently neglected because it is typically much smaller than the other coefficients, and is therefore not shown above.)
— Steinhart-Hart equation - Wikipedia, The Free Encyclopedia
Many manufacturers provide application notes (e.g. here) detailing on how to calibrate a given NTC if you desire accuracy better than the quoted manufacturing tolerance.
The provided B-coefficient can be used in a simplified Steinhart-Hart equation as described on the Wikipedia Thermistor article under "B parameter equation".
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