WEBVTT 00:00:00.443 --> 00:00:02.206 Ebben a videóban olyan síkidomokról szeretnék beszélni, 00:00:02.206 --> 00:00:05.260 amiknek négy oldala van. 00:00:05.260 --> 00:00:08.964 A négy oldalú síkidomokat a matematikában 00:00:08.964 --> 00:00:10.798 négyszögeknek nevezzük. 00:00:10.798 --> 00:00:12.062 Négyszög. 00:00:12.062 --> 00:00:14.559 Négy oldala van, 00:00:14.559 --> 00:00:17.426 ezért hívjuk négyszögnek. 00:00:17.426 --> 00:00:19.806 00:00:19.806 --> 00:00:22.859 Szóval a négyszög olyan valami, aminek négy oldala van. 00:00:22.859 --> 00:00:26.726 Tehát ez egy négyszög, 00:00:26.726 --> 00:00:29.755 ez is négyszög, 00:00:29.755 --> 00:00:32.159 ez is négyszög. 00:00:32.159 --> 00:00:33.378 Mindegyiknek négy oldala van. 00:00:33.378 --> 00:00:36.396 Ez is négyszög, 00:00:36.396 --> 00:00:39.705 és még ez is 00:00:39.705 --> 00:00:42.456 – még szabálytalanabbra rajzolom –, 00:00:42.456 --> 00:00:45.579 még ez is négyszög. 00:00:45.579 --> 00:00:47.564 És akkor mi nem négyszög? 00:00:47.564 --> 00:00:49.619 Nos, a háromszög az nem négyszög, 00:00:49.619 --> 00:00:50.524 három oldala van, 00:00:50.524 --> 00:00:51.638 1, 2, 3. 00:00:51.638 --> 00:00:53.635 Akkor ezt áthúzzuk. 00:00:53.635 --> 00:00:55.714 Az ötszögnek 5 oldala van, 00:00:55.714 --> 00:00:57.014 ezért nem négyszög. 00:00:57.014 --> 00:00:59.782 1, 2, 3, 4, 5 oldala van. 00:00:59.782 --> 00:01:03.264 A körnek mondhatjuk, hogy nincs oldala, 00:01:03.264 --> 00:01:06.735 a kör csak egy nagy görbe, 00:01:06.735 --> 00:01:09.359 a kör sem lesz négyszög. 00:01:09.359 --> 00:01:11.414 Ha 6, 7 vagy 100 oldalú a sokszög, 00:01:11.414 --> 00:01:14.618 akkor az négyszög. 00:01:14.618 --> 00:01:15.353 Most pedig nézzük meg, 00:01:15.353 --> 00:01:17.164 hogy milyen speciális négyszögek vannak. 00:01:19.950 --> 00:01:23.085 Az egyik a paralelogramma. 00:01:23.085 --> 00:01:26.766 A paralelogramma olyan négyszög 00:01:26.766 --> 00:01:28.066 – ahogy egyre több matematikát tanulsz, 00:01:28.066 --> 00:01:31.211 másféle megfogalmazással is találkozol majd –, 00:01:31.211 --> 00:01:35.367 a paralelogramma olyan négyszög, 00:01:35.367 --> 00:01:36.841 amelynek a szemközti oldalai párhuzamosak. 00:01:36.841 --> 00:01:39.268 A párhuzamos csak egy másik elnevezése annak, 00:01:39.268 --> 00:01:41.061 00:01:41.061 --> 00:01:43.209 00:01:43.209 --> 00:01:45.229 00:01:45.229 --> 00:01:47.423 00:01:47.423 --> 00:01:48.538 00:01:48.538 --> 00:01:52.315 00:01:52.315 --> 00:01:54.213 00:01:54.213 --> 00:01:55.374 00:01:55.374 --> 00:01:58.323 00:01:58.323 --> 00:01:59.623 00:01:59.623 --> 00:02:04.139 00:02:04.139 --> 00:02:06.322 00:02:06.322 --> 00:02:09.154 00:02:09.154 --> 00:02:11.941 00:02:11.941 --> 00:02:15.296 00:02:15.296 --> 00:02:17.397 00:02:17.397 --> 00:02:20.020 00:02:20.020 --> 00:02:21.994 00:02:21.994 --> 00:02:23.759 00:02:23.759 --> 00:02:25.012 00:02:25.012 --> 00:02:26.893 00:02:26.893 --> 00:02:28.832 00:02:28.832 --> 00:02:31.595 00:02:31.595 --> 00:02:34.392 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