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frednolo
modified 10 years ago

Class

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11
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00:53:36
Class problem, we had to find current and total resistance. Looking at this, what is the best way to break it down for a total resistance? I'm new to this course and it's a bit confusing to me
published 10 years ago
faceblast
10 years ago
I'm confused too
stilton_ego
10 years ago
I think ideal voltage sources have 0 impedance (in your case resistance) so you can replace them with short-circuits
stilton_ego
10 years ago
to calculate total resistance.
stilton_ego
10 years ago
But resistance is always between two points.
nikisalli
10 years ago
Put an ohmmeter there
rich11292000
10 years ago
Put it where?
kuba1im
10 years ago
You have to add paralell and serial resistance for egsample 9k ohm with 9k ohm is paralell. Use thevenin.
Robert_Kidd
10 years ago
Assuming you know nothing! Starting at the left. Imagine the 36V supply is short circuit, then you have two 24k resistors in parallel which give you 12k. This is in series with the other 12k so the total of the left components is 12k+12k=24k. In the centre we again short out the 36V supply, so we just have a 9k resistor (which is in parallel with the 24k at the left). On the right hand side the two 9k resistors in parallel give us 4.5k, which is in series with a 12k giving us a total value of 16.5k at the right. Now considering our circuit as these 3 values, we have a 24k, 9k and 16.5k in parallel. To work out the total value using 1/R=1/R1+1/R2+1/R3, then 1/R=1/24k + 1/9k + 1/16.5k 1/R=((9x16.5) + (24x16.5) + (24x9))/24 x 9 x 16.5 From this, R = 3564/760.5, So R = 4.6864k or 4686.4 ohms
Robert_Kidd
10 years ago
If you want to check result, replace both of the 36V supplies with short circuits and connect an ohmeter (across the 9k resistor). This gives a reading of 4.69K (to 2 decilmal places). I hope this helps? By the way, stilton_ego is quite right - we assume voltage sources have zero impedance (resistance).
Robert_Kidd
10 years ago
Any help? Or was it too late?
frednolo
10 years ago
No it definitely helps, thanks guys!

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