0:00:00.000,0:00:03.150 >> Now, let's talk about[br]the two Band-pass Filters. 0:00:03.150,0:00:05.370 See we have two band pass filters right 0:00:05.370,0:00:07.500 here that are coming out[br]of this power splitter. 0:00:07.500,0:00:11.605 One is at 2.4 gigahertz and[br]the other is at 2.6 gigahertz, 0:00:11.605,0:00:14.460 and that's because we're using[br]these for the zero and the 0:00:14.460,0:00:18.360 one of our digital system. 0:00:18.360,0:00:19.830 So at the moment, 0:00:19.830,0:00:24.810 we don't know if our signal is 2.4 or[br]2.6 gigahertz gets one or the other. 0:00:24.810,0:00:26.420 So we have a filter at the top, 0:00:26.420,0:00:30.570 that's 2.4 and so at[br]the bottom that passes 2.6. 0:00:30.570,0:00:32.070 If you look really closely, 0:00:32.070,0:00:33.840 you will see that[br]these lines that are going 0:00:33.840,0:00:35.660 along like this are not actually attached, 0:00:35.660,0:00:37.590 see there's actually a hole between 0:00:37.590,0:00:41.100 these two lines look really closely[br]and see if I can zoom in on that. 0:00:41.100,0:00:44.630 You are here to see those lines[br]really are not attached. 0:00:44.630,0:00:47.480 The signal goes through because[br]it's high frequency and it 0:00:47.480,0:00:50.240 actually couples across[br]these capacitive gaps, 0:00:50.240,0:00:51.950 each of these gaps are capacitive. 0:00:51.950,0:00:56.405 When we model these filters[br]or when we design them, 0:00:56.405,0:00:59.660 they are a series of[br]inductors and capacitors. 0:00:59.660,0:01:02.780 This is actually a picture of[br]how those circuits are designed. 0:01:02.780,0:01:06.725 They are capacitor, inductor,[br]capacitor, inductor and so on. 0:01:06.725,0:01:09.155 You'll learn to design[br]these circuits when you take 0:01:09.155,0:01:11.450 a good signal processing class and to 0:01:11.450,0:01:14.345 build them in this particular form[br]in microwave engineering. 0:01:14.345,0:01:16.610 But they are just a series of inductors and 0:01:16.610,0:01:20.700 capacitors that make up a band-pass filter.