00:01
I'm going to work a problem that deals with kirchhoff's voltage law.
00:04
Kirchhoff's voltage law says that for any loop in a circuit, that the sum of the voltage drops is equal to zero.
00:12
But another understanding or application of it is that as we're looking at cumulative voltage drop, difference in voltage potential between two nodes, that we just add up the voltage drops between those two nodes.
00:26
We're going to use that a lot in this problem.
00:29
So for the first one, we need to find the voltage drop in one particular element.
00:35
And if we make a complete loop on the outside of that circuit, then some of those voltages has to equal to zero.
00:44
And working around clockwise, we have minus 16 volts, and then we have that voltage da, and then we have plus 8, and i'm just using the signs from, the terminals on those particular elements.
01:04
And so plus 20 plus 14, plus 4, and then minus 12, and all that equals to zero.
01:14
And so what you're left with is you have six volts plus voltage drop across da.
01:23
And so therefore voltage da is equal to minus six volts.
01:30
And for these other ones.
01:32
It's just a matter of adding up the voltages in between two particular nodes.
01:36
So for b .h.
01:38
You have minus 12...