Temperature Transducers Lab Report
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Calibration of Temperature Transducers
Nguyen Bui
Trung Nguyen
MECE 3360
Date Conducted: 3/18/2024
Due Date: 3/29/2024
Submission Date: 3/19/2024
Abstract This lab introduces 3 temperature transducers which are the thermometer, thermocouple, and thermistor. Resistance, voltage, and temperature readings will be taken to obtain linear relationships between these devices with respect to a reference ice bath. Collected data then will be processed using a circuit equation and conversion tables in order to derive actual temperature measurements. By comparing the linear relationships between the transducers, individuals can determine the most accurate method for measuring temperature.
Objectives Learn the principles of operations and calibration techniques of the three transducers and understand the temperature versus time relationships.
Introduction Temperature is crucial in engineering applications as it directly affects material properties, performance, and the behavior of various systems. In fields like mechanical, electrical, and chemical engineering, precise control and consideration of temperature are essential for ensuring the reliability, efficiency, and safety of processes and products. From determining the thermal expansion of materials to optimizing combustion processes in engines, understanding and managing temperature variations is fundamental for achieving desired outcomes in engineering endeavors.
Procedures
1.
Assemble the AD620 instrument amplifier that will be used for the thermocouple per the instruction. Connect output signals to the oscilloscope inputs (Channel 1 and Channel 2) and set the oscilloscope to measure the mean voltages.
2.
Connect the thermocouple to the amplifier inputs according to the circuit diagram. Verify that the amplified output increases with the thermocouple’s temperature of the longer lead using the oscilloscope. If not, reverse the input connections (longer →
shorter lead and vice versa) to the amplifier.
3.
Prepare an ice bath and add water to it to ensure that there is no subcooled ice. Place all the sensors in the ice bath and take initial/0°C readings.
4.
Fill a beaker three-fourth full, place it on the heater, and put a stirrer in to obtain a uniform temperature (do not stir too vigorously and be sure the heater is off).
5.
Place all sensors in the beaker, except the thermocouple with the shorter lead that remains in the ice bath to serve as a reference point. Add some ice to the beaker to cool the water down to 10°C and then take the first reading.
6.
Turn on the heater and keep stirring. Take a set of readings that include the RTD’s resistance, the thermometer’s temperature, Channel 1’s mV and Channel 2’s V at an interval of 5
°C (starting from 10
°C). Stop taking readings and turn off the heater at 50
°C (10 sets of readings in total).
Results Table 1. Thermometer's Temperature and RTD's Resistance Readings
Thermometer [°C]
RTD [Ω]
RTD [°C]
0
100.08
0
10
103.775
10
15
106.212
16
20
108.021
21
25
110.788
28
30
111.956
31
35
113.821
36
40
115.635
40
45
117.639
45
50
119.897
51
Table 1 shows the collected data of the thermometer’s temperatures, the RTD’s resistances, and the converted RTD’s temperatures using the tables provided in the manual. The calibration equation obtained from Figure 1 is y = 0.9929x - 0.6024 and the R
2
value is 0.9968
.
Figure 1. RTD vs. Thermometer Temperatures
y = 0.9929x - 0.6024
R² = 0.9968
-10
0
10
20
30
40
50
60
0
10
20
30
40
50
60
Thermometer [
°
C]
RTD [
°
C]
RTD T vs. Thermometer T
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Table 2. Channel 1's Voltages and RTD's Temperatures
Channel 1 [mV]
Channel 1 [mV, reduced by 500 times]
Thermocouple [°C]
RTD [°C]
-16
-0.032
1
0
152
0.304
8
10
278
0.556
14
16
378
0.756
19
21
515
1.03
26
28
578
1.156
29
31
674
1.348
34
36
775.4
1.5508
39
40
891
1.782
44
45
1014
2.028
50
51
Table 2 shows the data of Channel 1’s voltages, the RTD’s converted temperatures, and the thermocouple’s converted temperatures using the tables provided in the manual. The calibration equation obtained from Figure 1 is y = 0.9868x - 1.0334 and the R
2
value is 0.9965
.
Figure 2. RTD vs. Thermocouple Temperatures
y = 0.9868x - 1.0334
R² = 0.9965
-10
0
10
20
30
40
50
60
0
10
20
30
40
50
60
Thermocouple [
°
C]
RTD [
°
C]
RTD T vs. Thermocouple T
Table 3. Channel 2's Voltages and RTD's Temperatures
Channel 2 [V]
Thermistor [Ω]
Thermistor [°C]
RTD [°C]
9
15000
2
0
7.326
9546.520719
11
10
6.243
7129.15382
17
16
5.501
5791.135909
22
21
4.497
4281.633819
29
28
4.056
3706.140351
32
31
3.564
3116.474292
36
36
3.01
2510.425354
41
40
2.531
2029.833988
47
45
2.069
1600.030933
53
51
(1)
Table 3 shows the data of Channel 2’s voltages, the RTD’s converted temperatures, the thermistor’s calculated resistances and converted temperatures using Equation (1) and the tables provided in the manual. The calibration equation obtained from Figure 1 is y = 1.0019x + 1.1476 and the R
2
value is 0.9985
.
Figure 3. RTD vs. Thermistor Temperatures
y = 1.0019x + 1.1476
R² = 0.9985
0
10
20
30
40
50
60
0
10
20
30
40
50
60
Thermistor [
°
C]
RTD [
°
C]
RTD T vs. Thermistor T
Table 4. Calculated ln(R/R
0
) and (T
0
/T) - 1 values
Thermistor [Ω]
Thermistor [°C]
Thermistor [K]
ln(R/R0)
(T0/T) - 1
15000
2
275
0
0
9546.520719
11
284
-0.451873436
-0.032374481
7129.15382
17
290
-0.743857653
-0.053150366
5791.135909
22
295
-0.951721744
-0.067884276
4281.633819
29
32
-1.253715531
-0.089169125
3706.140351
32
305
-1.398059203
-0.099300612
3116.474292
36
309
-1.571347873
-0.111429763
2510.425354
41
314
-1.787597998
-0.12653034
2029.833988
47
320
-2.000096191
-0.141279215
1600.030933
53
326
-2.238027239
-0.157714881
Table 4 shows the calculated values of ln(R/R
0
) and (T
0
/T) - 1 using the thermistor’s resistances and absolute temperatures. The calibration equation obtained from Figure 1 is y = 14.299x + 0.0048 and the R
2
value is 0.9998
.
The closer the R
2
value is to 1, the better the model fits the data. Out of all three temperature plots for the three transducers, the plot of the thermistor has the highest R
2
value of 0.9985. The resolution of all three transducers is all ± 1°C. Conclusions The thermistor is the most accurate temperature measuring transducer among all three devices used in this experiment because it has the highest coefficient of determination, indicating a perfect linear relationship to the RTD’s temperature.
Figure 4. ln(R/R
0
) vs. (T
0
/T) - 1
y = 14.299x + 0.0048
R² = 0.9998
-2.5
-2
-1.5
-1
-0.5
0
0.5
-0.18
-0.16
-0.14
-0.12
-0.1
-0.08
-0.06
-0.04
-0.02
0
Ln(R/R0) (T
0
/T) - 1
Ln(R/R
0
) vs. (T
0
/T) - 1
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Appendix For 9V reading from Channel 2, use Equation (1) to calculate the thermistor’s resistance which yields a value of 15,000 Ω.
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