Characteristics of Thermistor

Procedure

Components

Thermistor,rheostat,voltmeter,multimeter,oil bath arrangement.

Figure 3

For Real Lab

  • Connections are made as shown in the figure.

  • Place the thermistor in an oil bath using the heating arrangement.

  • Note the room temperature (T0).

  • Turn on the power supply and fix it to a constant voltage.

  • Note the current readings using a digital multimeter or a milliammeter.

  • Corresponding resistance is found using the equation:

  • R=VIR = \frac{V}{I} and is noted as R0.

  • Vary the temperature of the oil bath using the heating arrangement.

  • Note the current readings at regular temperature intervals.

  • Corresponding resistances R are found using the same equation.

  • From the readings, logR - logR₀ and 1/T - 1/T₀ are calculated.

  • Value of β is calculated using the equation:

β=logRlogR01T1T0\beta = \frac{\log R - \log R_0}{\frac{1}{T} - \frac{1}{T_0}}

  • Temperature coefficient of resistance is found using the equation: α=βT2\alpha = -\frac{\beta}{T^2}

  • Repeat the experiment for another voltage.

For Simulation

  • Click on ‘Show Circuit Diagram’ to display the circuit.
  • Place the mouse pointer over the components and click to drag wire.
  • After connecting the components, click on the ‘Power On’ button in the variables region
  • to start and maintain a constant voltage.
  • Select the desired room temperature and choose any thermistor from the drop-down menu.
  • The corresponding current reading is shown in the milliammeter.
  • Resistance for that voltage value is calculated using the equation: R=VIR = \frac{V}{I}
  • Increase the temperature using the slider shown in the variables region.
  • Repeat the experiment for different voltage values and different thermistors.

Observations

Figure 4

Result

The material constant of thermistor, β\beta = ________

The temperature coefficient of thermistor, α\alpha = ________ (K-1)