In this video, we're going to examine the solution to a second-order system. I find that when you're first starting out, solving these, it's very useful to create a little cheat sheet to kind of help you keep all of the information that you need about second-order differential equations in one convenient spot. This is the cheat sheet that I've created and you can pause the video and take a look at it. If you use it to solve a dozen or more problems, you'll find that a lot of this stuff you kind of end up memorizing just from using it so frequently. We'll come back to it throughout the video, okay? So here we have a circuit and we know that it's a second-order system. We know that it's a second-order circuit because it has two energy storage devices. Okay, and we're further tipped off to this being a circuit that's going to require some sort of differential equation because of the quantum event when the switch is flipped open here. So our ultimate solution is going to be to find an equation that describes the current I of T at all points greater than T equals zero. When you're solving these circuits, this is the algorithm that I use. First, I'll determine the initial conditions. The initial conditions are the current through the inductor at T equals zero, the voltage across the capacitor at T equals zero, the variable that you're solving for in this case, I of T at T equals zero plus, and the terminal value of that parameter that you're looking for. So I at infinity. Notice that I don't care about whether I'm saying I the current through the inductor at zero minus or zero plus, or the voltage across the capacitor at zero minus...
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