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Jun 5 at 13:41 history edited Philip Wood CC BY-SA 4.0
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Jun 4 at 18:23 history edited Philip Wood CC BY-SA 4.0
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Jun 1 at 10:30 comment added Philip Wood Yes. If the 4 ohm resistor wasn't there (between points C and D, let's say), we know from potential divider theory applied to the top three resistors and to the bottom three resistors that the pd between C and D would be zero. Therefore there'll be no current through any conductor that we connect between C and D. So this 'bridging' conductor (resistor!) might as well not be there. This is exactly how we justify the balance condition for a Wheatstone bridge – in which, originally, the bridging component was a (low resistance) galvanometer. There is no need for a Kirchhoff's laws treatment.
May 30 at 4:31 comment added Physics_enthus Can we say that the equivalent resistance of the given circuit is independent of the values of 3 and 4 ohm resistors?
May 30 at 4:17 comment added Physics_enthus You said - ... as both ends of the 4 ohm are at the same potential.. , we know that they are at same potential after doing page long calculation and solving a system of four equations in four variables. My question is can we just straightaway remove those 3 and 4 ohm resistors, without actually calculating the potential at junctions?
May 29 at 18:23 history answered Philip Wood CC BY-SA 4.0