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Finding the total resistance of a complex combination |
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| Mar11-12, 10:48 AM | #1 |
| Mar11-12, 11:48 AM | #2 |
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| Mar11-12, 02:23 PM | #3 |
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Would you kindly guide me how and where do we apply them in this situation. (i know what they are but am confused about thier appropriate application in this design of resistors) |
| Mar11-12, 02:36 PM | #4 |
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Finding the total resistance of a complex combination
hi hms.tech!
![]() what do you get? |
| Mar12-12, 10:29 AM | #5 |
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as i said, i am confused about the way to apply these laws in this unusual situatuion
your 2nd answer did not help any more than the first one (@tiny tim). Kind Sir, will elaborate on the proposed method. to put it simply, i am unable to find the voltage drop between A and B. |
| Mar12-12, 11:22 AM | #6 |
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Recognitions:
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| Mar12-12, 06:21 PM | #7 |
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http://en.wikipedia.org/wiki/Y-%CE%94_transform
This is how you gona solve it. 1,2 and 3 are in triangle, same 3,4,5, change one combination with triangle-star transform and its solved. My result is 10 ohm. With kirchhoff. Lets make I6=10 (you can give it any value you want) Now, when the current is at A it will be divided by 2, because R1=R2, I3=0 from KCL. So I1=5, I2=5, i4=5, i5=5. Now, what you gona do its to KVL in loop 1 (yellow) to find Uab. After finding Uab, Rab=Uab/I6. http://www.physicsforums.com/attachm...1&d=1331595516 |
| Mar12-12, 07:36 PM | #8 |
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Mentor
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This circuit can be analyzed by the use of symmetry.
An equivalent circuit to this is on with A at one corner of a square, and B at the opposite corner. Label the other two corners C & D respectively, the corners being labeled: A, C, B, and D in a clockwise sense. Resistor 1 connects corners A and C. |
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