Porential across current source

AI Thread Summary
The discussion focuses on a misunderstanding regarding the application of a current divider formula in a circuit analysis problem. The user incorrectly applies the formula I_{R_{4}} = \frac{R_{3}}{R_{3}+R_{4}} * I1, assuming R3 and R4 are in parallel, which is not the case. Instead, the correct approach involves using Kirchhoff's laws to analyze the circuit's three loops. By writing the equations for these loops, one can determine the voltages across R4 and R2. The voltage difference between these two terminals will provide the source voltage.
Altairs
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Homework Statement


Title says it all. Question is attached.

Homework Equations



Simple KCLs, KVLs etc

The Attempt at a Solution



What I don't get is that isn't I_{R_{4}} = \frac{R_{3}}{R_{3}+R_{4}} * I1
 

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Altairs said:

Homework Statement


Title says it all. Question is attached.

Homework Equations



Simple KCLs, KVLs etc

The Attempt at a Solution



What I don't get is that isn't I_{R_{4}} = \frac{R_{3}}{R_{3}+R_{4}} * I1

This expression is for a current divider. It would be valid if R3 and R4 were in parallel, which they are not.
Write Kirchoff's equations for the 3 loops to obtain the voltages on the terminals of R4 and R2. The voltage on the source is the difference between them.
 

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