00:01
This problem uses kirchhoff's current law, which says that some of the currents in is equal to the sum of the currents out for any node, which i have lettered, a, b, c, d, e, and f.
00:13
I might not need them all.
00:15
It uses kerchhoff's current law, or voltage law, which says that the sum of the voltage drops around any closed loop.
00:21
It's equal to zero, and i have those labeled one, two, three, four, and five.
00:26
And it uses oms law.
00:27
That current times resistance is equal to voltage.
00:31
And i'm going to use that right off the bat because i have this 4 -volt voltage drop over here.
00:39
That's equal to i -4 times the resistance.
00:44
So it's equal to i -4 times 2 oms.
00:48
And that means that i -4 is equal to 2 amps.
00:53
So that's my first thing.
00:54
That will get me started.
00:55
And i will start to use voltage law and current law and take one thing that i've learned, plug it in somewhere and get something else.
01:06
So i'm going to use kirchhoff's voltage law in loop 5 there since i found something out about it.
01:14
And i'm working my way clockwise each time, making sure that i see what direction the currents are flowing.
01:23
And if i happen to get a negative number, it just means i've assumed they're going in the wrong direction.
01:30
So i have negative 6 volts there where i sub 9 is, but i know that that's a 6 volt power supply minus 6 volts.
01:40
And then i have minus 3 oms times i sub 5.
01:46
Then i have plus 8 volts.
01:49
That is i sub 4 times that 4 -oom resistor...