Voltage Equality: How to Determine Between Two Points with Resistances Given

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To determine if two points in a circuit have equal voltage, one must analyze the circuit configuration and the resistances present. If the voltages are equal, the resistance between those points can be ignored, allowing for simplification in calculations. The Wheatstone bridge is a relevant example; when balanced, it indicates that the voltage difference is zero, and the resistances can be related by the equation R1/R2 = R3/Rx. Understanding this principle can aid in measuring resistor values and analyzing circuits effectively. The discussion emphasizes the importance of circuit analysis to ascertain voltage equality.
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It's written in my book that if you have two points having the same voltage then you'll cancel the resistance between them ... how can I know if the voltages of the two points are equal ...( The resistances are given in the circuit .)
 
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Aya Elsayed said:
... how can I know if the voltages of the two points are equal
Analyze the circuit
 
phinds said:
Analyze the circuit
In which way?
 
Aya Elsayed said:
In which way?
Do you know ANYTHING about circuits? Your question is too broad to have an answer.
 
Aya Elsayed said:
if you have two points having the same voltage then you'll cancel the resistance between them
Cancel in that case means you can ignore any resistance between them.
Take a look at the diagram at the top of this page; https://en.wikipedia.org/wiki/Wheatstone_bridge
If the bridge is balanced, VG will be zero and the resistance of the meter VG will not have any effect on currents in the circuit. You can then join points D and B with an open or a short circuit without any change.
When balanced the ratio R1/R2 = R3/Rx.
 
Here is a short tutorial article about a Wheatstone Bridge circuit. It is sometimes used to measure resistor values. It's operation at least partly describes an answer to your question. Hope it helps. There are other tutorials on the same site that may interest you.

http://www.electronics-tutorials.ws/blog/wheatstone-bridge.html
 
Thank you all for help ..got it !
 
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