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CR1000 Manual - Campbell Scientific

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Section 7. Installation<br />

Example PRT specifications:<br />

• Alpha = 0.00385 (PRTType 1)<br />

The temperature measurement requirements in this example are the same as in<br />

PT100 in Four-Wire Half-Bridge (p. 257). In this case, a three-wire half-bridge and<br />

CRBasic instruction BRHalf3W() are used to measure the resistance of the PRT.<br />

The diagram of the PRT circuit is shown in figure PT100 in Three-Wire Half-<br />

Bridge (p. 260).<br />

As in section PT100 in Four-Wire Half-Bridge (p. 257), the excitation voltage is<br />

calculated to be the maximum possible, yet allow the measurement to be made on<br />

the ±25-mV input range. The 10-kΩ resistor has a tolerance of ±1%; thus, the<br />

lowest resistance to expect from it is 9.9 kΩ. Solve for V X (the maximum<br />

excitation voltage) to keep the voltage drop across the PRT less than 25 mV:<br />

0.025 V > (V X<br />

* 115.54)/(9900+115.54)<br />

< 2.16 V<br />

V X<br />

The excitation voltage used is 2.2 V.<br />

The multiplier used in BRHalf3W() is determined in the same manner as in<br />

PT100 in Four-Wire Half-Bridge (p. 257). In this example, the multiplier (R f /R 0 ) is<br />

assumed to be 100.93.<br />

The three-wire half-bridge compensates for lead wire resistance by assuming that<br />

the resistance of wire A is the same as the resistance of wire B. The maximum<br />

difference expected in wire resistance is 2%, but is more likely to be on the order<br />

of 1%. The resistance of R S calculated with BRHalf3W() is actually R S plus the<br />

difference in resistance of wires A and B. The average resistance of 22-AWG<br />

wire is 16.5 ohms per 1000 feet, which would give each 500-foot lead wire a<br />

nominal resistance of 8.3 ohms. Two percent of 8.3 ohms is 0.17 ohms.<br />

Assuming that the greater resistance is in wire B, the resistance measured for the<br />

PRT (R 0 = 100 ohms) in the ice bath would be 100.17 ohms, and the resistance at<br />

40°C would be 115.71. The measured ratio R S /R 0 is 1.1551; the actual ratio is<br />

115.54/100 = 1.1554. The temperature computed by PRTCalc() from the<br />

measured ratio will be about 0.1°C lower than the actual temperature of the PRT.<br />

This source of error does not exist in the example in PT100 in Four-Wire Half-<br />

Bridge (p. 257) because a four-wire half-bridge is used to measure PRT resistance.<br />

A terminal input module can be used to complete the circuit in figure PT100 in<br />

Three-Wire Half-Bridge (p. 260). Refer to the appendix Signal Conditioners (p. 561)<br />

for information concerning available TIM modules.<br />

260

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