QuantumRose
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- Homework Statement
- I found a difficulty solving the following question using Kirchhoff's rules.
- Relevant Equations
- Kirchhoff's rules.
The discussion revolves around a circuit problem involving Kirchhoff's rules and the implications of connecting two unequal ideal voltage sources. Participants are exploring the physical realities and theoretical constraints of such configurations.
The discussion is active, with participants providing insights into the nature of the problem and clarifying the invalidity of certain circuit configurations. There is a recognition of the implications of ideal voltage sources and the concept of a short circuit.
Participants note that connecting unequal ideal voltage sources in parallel is considered an invalid connection in circuit theory, which is central to the discussion.
Correct. The solution is: There is no solution.QuantumRose said:Problem Statement: I found a difficulty solving the following question using Kirchhoff's rules.
Relevant Equations: Kirchhoff's rules.
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That's the thing that bothers me a lot. What is the physical reality that corresponds to no solution? does that mean no current anywhere or what?SammyS said:Correct. The solution is: There is no solution.
To confirm this"
Taking the "outer" loop, in a clockwise direction (The loop containing only the 10V and 5V sources.) gives you:
10V − 5V = 0.
That's a contradiction.
No. It's a physically impossible situation if those are "ideal" sources of voltage. ##I_1 \to \infty## and ##I_3 \to -\infty## .QuantumRose said:That's the thing that bothers me a lot. What is the physical reality that corresponds to no solution? does that mean no current anywhere or what?
Thank you!SammyS said:No. It's a physically impossible situation if those are "ideal" sources of voltage. ##I_1 \to \infty## and ##I_3 \to -\infty## .
It's much like a short circuit.
This clears my mind, thank youcnh1995 said:This is one of the invalid connections in circuit theory. You can't connect two unequal ideal voltage sources in parallel and two unequal ideal current sources in series.