WEBVTT 00:00:00.870 --> 00:00:03.610 Pozdravljeni v videu o dopolnjevanju kvadratov. 00:00:03.610 --> 00:00:04.440 Kaj je dopolnjevanje kvadratov? 00:00:04.440 --> 00:00:06.740 Je eden od načinov reševanja kvadratnih enačb. 00:00:06.740 --> 00:00:09.700 Preden -- no, naj napišem kvadratno enačbo 00:00:09.700 --> 00:00:11.570 nato pa bom pokazal, kako dopolniti kvadrat. 00:00:11.570 --> 00:00:13.460 Pozneje bom naredili še en primer, mogoče še enega, potem pa 00:00:13.460 --> 00:00:16.650 bomo povedali, zakaj to imenujemo dopolnjevanje kvadratov. 00:00:16.650 --> 00:00:27.770 Imamo npr. naslednjo enačbo: x na kvadrat plus 16x 00:00:27.770 --> 00:00:32.600 minus 57 je enako 0. 00:00:32.600 --> 00:00:36.130 Torej... ali že znamo kaj, kar bi nam lahko pomagalo 00:00:36.130 --> 00:00:36.970 rešiti ta problem? 00:00:36.970 --> 00:00:38.570 Lahko poskusimo s faktorizacijo. 00:00:38.570 --> 00:00:41.770 Kateri dve števili seštejemo, da dobimo 16, in zmnožimo, 00:00:41.770 --> 00:00:44.060 da dobimo -57? 00:00:44.060 --> 00:00:45.450 Verjetno morate malo premisliti. 00:00:45.450 --> 00:00:47.360 Lahko bomo dobili cela števila, vendar nismo niti 00:00:47.360 --> 00:00:49.050 prepričani, da obstajata celi števili, ki data 00:00:49.050 --> 00:00:49.540 tak rezultat. 00:00:49.540 --> 00:00:50.630 V tem primeru obstajata. 00:00:50.630 --> 00:00:53.510 Ampak včasih je rešitev decimalno število, 00:00:53.510 --> 00:00:54.190 pa tega ne vemo. 00:00:54.190 --> 00:00:58.150 Torej, faktorizacija je uporabna samo, če smo prepričani, 00:00:58.150 --> 00:01:01.000 da lahko najdemo primerna cela števila. 00:01:01.000 --> 00:01:03.620 Se pravi, x plus celo število ali x minus celo število 00:01:03.620 --> 00:01:05.920 krat x plus neko celo število. 00:01:05.920 --> 00:01:06.990 Ali nekaj podobnega. 00:01:06.990 --> 00:01:09.240 Druga možnost je reševanje kvadratne enačbe. 00:01:09.240 --> 00:01:11.420 Videli bomo, da je kvadratna enačba 00:01:11.420 --> 00:01:15.510 samo bližnjica do dopolnitve kvadratov. 00:01:15.510 --> 00:01:18.410 Kvadratno enačbo celo dokažemo z dopolnitvijo 00:01:18.410 --> 00:01:19.420 kvadrata. 00:01:19.420 --> 00:01:21.420 Kaj je torej dopolnitev kvadrata? 00:01:21.420 --> 00:01:23.340 Kaj naredimo? 00:01:23.340 --> 00:01:27.080 00:01:27.080 --> 00:01:30.930 00:01:30.930 --> 00:01:33.220 00:01:33.220 --> 00:01:40.250 00:01:40.250 --> 00:01:50.940 00:01:50.940 --> 00:01:51.680 00:01:51.680 --> 00:01:55.420 00:01:55.420 --> 00:01:57.740 00:01:57.740 --> 00:02:01.040 00:02:01.040 --> 00:02:05.900 00:02:05.900 --> 00:02:08.140 00:02:08.140 --> 00:02:11.580 00:02:11.580 --> 00:02:13.090 00:02:13.090 --> 00:02:15.010 00:02:15.010 --> 00:02:16.515 00:02:16.515 --> 00:02:17.620 00:02:17.620 --> 00:02:19.310 00:02:19.310 --> 00:02:22.130 00:02:22.130 --> 00:02:25.650 00:02:25.650 --> 00:02:27.940 00:02:27.940 --> 00:02:31.210 00:02:31.210 --> 00:02:32.000 00:02:32.000 --> 00:02:33.970 00:02:33.970 --> 00:02:35.020 00:02:35.020 --> 00:02:39.700 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