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Calibration of a Bridge-wire
The method gives us also the best means of calibrating a bridge-wire. Make an observation exactly as above. Alter the value of P slightly by inserting in series with it a short piece of German-silver wire. The only effect will be to shift somewhat the positions of C and C' along the scale, and thus the difference between R and S is obtained in terms of the length of a different part of the bridge-wire. If the wire be of uniform section the two lengths thus obtained will be the same. If they are not the same, it follows that the area of the cross-section, or the specific resistance of the wire, is different at different points, and a table of corrections can be formed as for a thermometer (p. 188). If the difference between the two coils be accurately known we can determine from the observations the value of the resistance of a centimetre of the bridge-wire. This is given by equation (6); for the values of R-S and a'-a are known, and we have
For this purpose the following method is often convenient. Take two 1-ohm coils and place in multiple arc with one of them a 10-ohm coil. Let the equivalent resistance of this combination be R; then the value of R is 10/11 ohms. Instead of interchanging the coils place the ten in multiple arc with the other single ohm and make the observation as before; then in this case we have
and if l be the distance through which the jockey has been moved we obtain
Experiments. (1) Calibrate the bridge-wire. (2) Determine the average resistance of one centimetre of it. (3) Determine accurately the difference between the resistance of the given coil and the standard i-ohm at the temperature of the room. Enter results thus: (1) Value of R-S for calibration, 0.009901 - being the difference between 1 ohm and 1 ohm with 100 in multiple arc -
(2) R-S = =.09091 ohm. l (mean of 5 observations) = 50.51 cm. (3) Difference between the given coil and the standard at temperature of 15°C, observed three times. Values 0.0037, 0.0036, 0.00372 ohm. Mean 0.00367 ohm.
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