PT100 Temperature Equation:
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The PT100 resistance to temperature equation calculates temperature from the measured resistance of a PT100 sensor. PT100 is a platinum resistance thermometer that provides accurate temperature measurements based on the predictable change in platinum's electrical resistance with temperature.
The calculator uses the PT100 temperature equation:
Where:
Explanation: The equation calculates temperature based on the linear relationship between resistance and temperature for platinum sensors, using the known temperature coefficient and reference resistance.
Details: Accurate temperature measurement is crucial for industrial processes, laboratory experiments, environmental monitoring, and various scientific applications where precise temperature control is required.
Tips: Enter measured resistance in ohms, reference resistance (typically 100 ohms), and temperature coefficient (typically 0.00385 1/°C). All values must be positive numbers.
Q1: What is a PT100 sensor?
A: A PT100 is a platinum resistance thermometer that measures temperature based on the change in electrical resistance of platinum. The "100" refers to its resistance of 100 ohms at 0°C.
Q2: Why is the temperature coefficient 0.00385?
A: 0.00385 1/°C is the standard temperature coefficient for industrial PT100 sensors according to the IEC 60751 standard, representing the average resistance change per degree Celsius.
Q3: What is the temperature range for this calculation?
A: This linear approximation is most accurate between -200°C to 850°C, though for precise measurements at extreme temperatures, more complex equations may be needed.
Q4: Are there different types of PT100 sensors?
A: Yes, PT100 sensors come in different classes (A, B) with varying accuracy levels, and different wire configurations (2-wire, 3-wire, 4-wire) for different measurement precision requirements.
Q5: When should I use a more complex equation?
A: For high-precision applications or extreme temperature ranges, use the Callendar-Van Dusen equation which accounts for non-linearities in the resistance-temperature relationship.