Can Electrical Resistance be Measured Along Meridians and Parallels?

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The discussion revolves around calculating electrical resistance along Earth's meridians and parallels using theoretical wires. The user seeks assistance in determining the resistance measured between the Earth's poles and between two equatorial nodes. It is suggested that resistance along parallels can be disregarded due to equal electric potential at the same latitude. The conversation also touches on the potential complexity of the second calculation, which may require approximations and Kirchhoff's laws for resolution. Overall, the participants are exploring the implications of symmetry and current flow in this electrical resistance scenario.
Numeriprimi
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Hello.
I am sorry for my English, because I am from the Czech Republic.
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I have an example. I don't know how to calculate it. Can you help me?


Along the meridians and parallels are stretched wires.

a) What electrical resistance we will measure between the Earth's poles?
What electrical resistance we will measure between two nodes, that lie on the equator and opposite each other?

I think, the first case, parallel can we deleted, because they intersect places with the same electric potential and count parallel connection.

But , I don't know... Can you help me?

Thanks very much :-)
 
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Do you know the resistance of your wires?
How many wires are there?

The second equation might be messy or need some approximation or additional assumption.

I think, the first case, parallel can we deleted, because they intersect places with the same electric potential and count parallel connection.
Right
 
The resistance value is unknown, it is "q".
"q" is directly proportional to the length. However, leght is not important now.
Relevant is process.
How many wires... Classical system on Earth- 360/15=24--- 24 parallel, 24 meridians.

Hmmm... The second- Do you understand? Isn't it unintelligibly?
 
How many wires... Classical system on Earth- 360/15=24--- 24 parallel, 24 meridians.
Ah, good. It can be solved with a big equation system and Kirchhoff's laws. Maybe there is some trick I do not see to simplify the problem.
I would expect some value comparable to the first one, probably larger by a factor of ~2-3.
 
The symmetry of the problem should be considered.
For the first case, the wires along the parallels should have zero current, shouldn't them?
All the points of the meridians have the same potential at the same latitude.
If there were current through the parallel lines, which way will go? East or West?
 
Tonight I will calculate and drawing this... then I will write somethink.
 
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