Understanding Polarity and Standard Labeling in KCL and KVL Exercises

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Defining polarities for resistors is crucial in KCL and KVL exercises, as moving from negative to positive results in a positive term and vice versa. Consistency in labeling currents and nodes is essential, and annotating diagrams with clear current directions helps maintain clarity. Both power sources in a circuit can contribute to the current, and it's important to stick with the initial current definitions throughout the problem. The polarity can be chosen arbitrarily, but the defined conventions must be adhered to for accurate results. Establishing these definitions at the start is vital to avoid confusion in calculations.
thuc
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Hi guys,
I'm having some troubles while doing KCL and KVL exercies. I have two question:
1. Do I have to define the polarities of resistors and how to do that ?
2. When do i need to use the STANDARD LABELING ?
For example in this exercie
1.png
 
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The way I do it is, when writing, for instance, a loop equation, moving from - to + results in a positive term, and moving from + to - results in a negative term. Pick your currents at the beginning of the problem and stick with them. The voltage drop in a resistor due to a current always goes from + to -. It just takes some practice to get used to it.
 
oh thanks, but I have another question: when i have 2 power sources which power source will generate the current ?
for example in this exercie
3.png
 
thuc said:
oh thanks, but I have another question: when i have 2 power sources which power source will generate the current ?
for example in this exercie View attachment 96046
They both can contribute. Can you show us the KCL equation that you get by writing that the sum of all currents leaving the center node is equal to zero?
 
axmls said:
Pick your currents at the beginning of the problem and stick with them.
Yes. Annotate the diagram with I1, I2,I3 etc (with arrows) and give all the nodes numbers. It's essential to be totally consistent throughout. The 'polarity' can be any way you want because the answer will yield the correct sign, whichever.
 
There is a similarity with problems involving motion. The sign of the answer only makes sense when taken together with the definitions you make at the outset (eg "I define UP as positive"). If you don't make those definitions before writing KCL/KVL equations you will come unstuck.
 
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I am trying to understand how transferring electric from the powerplant to my house is more effective using high voltage. The suggested explanation that the current is equal to the power supply divided by the voltage, and hence higher voltage leads to lower current and as a result to a lower power loss on the conductives is very confusing me. I know that the current is determined by the voltage and the resistance, and not by a power capability - which defines a limit to the allowable...

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