Before we introduce Kelvin Bridge, it is very essential to know what is the need of this bridge, though we have Wheatstone bridge which is capable of measuring electrical resistance accurately (usually an accuracy of around 0.1%).
To understand the need of Kelvin bridge we must first recognize 3 important ways to categorize electrical resistance:
- High Resistance: Resistance that is greater than 0.1 Mega-ohm.
- Medium Resistance: Resistance that ranges from 1 ohm to 0.1 Mega-ohm.
- Low Resistance: Under this category resistance value is lower than 1 ohm.
Now the logic of doing this classification is that if we want to measure electrical resistance, we have to use different devices for different categories. It means if the device is used in measuring the high resistance gives high accuracy, it may or may not give such high accuracy in measuring the low value of resistance.
So, we have to use our brain to judge what device must be used to measure a particular value of electrical resistance.
Now let us again recall our classification done above, as we move from top to bottom the value of resistance decreases hence, we require
One of the major drawbacks of the Wheatstone bridge is that although it can measure the resistance from few
So, we need some modification in Wheatstone bridge itself, and the modified bridge so obtained is Kelvin bridge, which is not only suitable for measuring
Let us discuss
Bridge’s usually consists of four arms, balance detector and source. They work on the concept of null point technique. They are very useful in practical applications because there is no need of making the meter precise linear with an accurate scale. There is no requirement of measuring the voltage and current, the only need is to check the presence or absence of current or voltage.
Kelvin Bridge Circuit
As we have discussed that Kelvin Bridge is a modified Wheatstone bridge and provides high accuracy especially in the measurement of low resistance. Now the question that must
Let us consider the modified Wheatstone bridge or Kelvin bridge circuit given below:
Here, t is the resistance of the lead.
C is the unknown resistance.
D is the standard resistance (whose value is known).
Let us mark the two points j and k. If the galvanometer is connected to j point the resistance t is added to D which results in too low a value of C. Now we connect galvanometer to k point it would result in a high value of unknown resistance C.
Let us connect the galvanometer to point d which is lying in between j and k such that d
Then also the presence of t1 causes no error, we can write,
Thus we can conclude that there is no effect of t (i.e. the resistance of leads). Practically it is impossible to have such situation however the above simple modification suggests that the galvanometer can be connected between these points j and k so as to obtain the null point.
Kelvin Double Bridge
Why it is called double bridge? It is because it incorporates the second set of ratio arms as shown below:
For zero galvanometer deflection, E = F
Again we reach the same result – t has no effect.