Resistors connected in parallel and series

AI Thread Summary
The discussion centers on calculating equivalent resistance in a circuit with resistors connected in parallel and series. The first question involves finding the value of R(2) that makes the total resistance R(AB) equal to R(3), with R(1) given as 5 ohms and R(3) as 2 ohms. Participants agree that the question is valid and emphasize the importance of understanding the order of resistor combinations. The second question asks for R(1) when R(2) is 4 ohms and R(3) is 2 ohms, suggesting the use of series and parallel formulas to solve for the unknown. Overall, the conversation highlights the need for clarity in circuit analysis and the appropriate forum for such inquiries.
cseet
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Hi there,

I've another problem... as you can see I'm new to all these... pls forgive!

senario:

point A to B... across A and B there're 2 resistors R(1) and R(2) connected in parallel and R(3) in series to (R(1) and R(2))...

Questions:
1) assume R(1)=5ohm, R(3)=2ohm and find R(2) that will make R(AB)=R(3)...

I thought there's a mistake in the question given that R(AB)= cannot be 2ohm...? correctly me if I', wrong...

2) assume R(2)=4ohm, R(3)=2ohm and find the value of R(1) that will make R(AB)=R(1)...

pls advise how do I go about it.

thanks heaps!
Cseet
 
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cseet,
I agree with your assessment of # 1) based on what's given. For # 2), just use your series parallel stuff. Be careful with your order of combination.




Originally posted by cseet
pls advise how do I go about it.
Step 1: post in the HW forum (for these kinds of q's). It's way the hell down at the bottom, though, so it is understandable that you haven't noticed it.
 
nothing wrong with question #1, and yes, homework section seems appropriate.

Cliff
 
R_{AB} = R_1||R_2 + R_3 = \frac{R_1R_2}{R_1 + R_2} + R_3
Both questions require you to solve one equation with one unknown.
 
After reading the two subsequent responses, I would like to change mine for #1). We were probably both thinking too physically, not idealistically enough (that's a hint: what resistance value cannot be obtained for an actual (non-superconducting) resistor?).
 
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