give the derivation for wheatstone bridge❣️
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Answer:
Wheatstone Bridge Derivation
The current enters the galvanometer and divides into two equal magnitude currents as I1 and I2. The following condition exists when the current through a galvanometer is zero,
I1P=I2R (1)
The currents in the bridge, in a balanced condition, is expressed as follows:
I1=I3=EP+Q I2=I4=ER+S
Here, E is the emf of the battery.
By substituting the value of I1 and I2 in equation (1), we get
PEP+Q=RER+S
PP+Q=RR+S
P(R+S)=R(P+Q)
PR+PS=RP+RQ
PS=RQ
(2)
R=PQ×S
(3)
Equation (2) shows the balanced condition of the bridge while (3) determines the value of the unknown resistance.
In the figure, R is the unknown resistance, and the S is the standard arm of the bridge and the P and Q are the ratio arm of the bridge
Explanation:
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Answer:
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According to Kirchhoff's circuital law, the voltage drop across a closed loop is zero. Applying Kirchhoff's law in the loop ABDA, the sum of voltage drops across the individual arms of the loop is zero i.e.
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