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онлайн Параллельные кривые (ВоГУ) 6 мин 45 с. Видео от 6 декабря 2019 в хорошем качестве, без регистрации в бесплатном видеокаталоге ВКонтакте! 209 — 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Личность масштабная. Евгений Тихонович является даже мемуаристом.","preview":{"posterSrc":"data:image/png;base64,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needed to draw a turn on the rails, but as it turned out in inkscape this is not so obvious to do. Found a solution in the official Inkscape community, thanks guys.","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABEAHgDASIAAhEBAxEB/8QAHQAAAAYDAQAAAAAAAAAAAAAAAAQFBgcIAQIDCf/EAEYQAAEDAgUCAwQECgYLAAAAAAECAwQFEQAGBxIhMUETIlEUMmFxCIGR0RUWFyMkM0JSobIJNmKCk8FWY3Jzg5KisdLh8P/EABkBAAIDAQAAAAAAAAAAAAAAAAIDAAEEBf/EACkRAAICAQMCBQUBAQAAAAAAAAABAgMRBBIxIUETMlFhwXGBsdHwkaH/2gAMAwEAAhEDEQA/ALQ01hT0QKiQyG0pCUJG0bR0sRf0v9gwfabqbbextt1ABsACmwFiPX5H53x1y0kCGq1+Tzc3N7n4nCoL4hSEgCqeGSUyN99wsUW+R5x1adqaBtMda07b3UU7iT2961sKJ6dRjPOIWEA/Ug2QYl13sCNtv5sYbfqW6zkXg/uhP2+9g+b8fPA53D68QgVbkS+d8J08XFigW/6sbe0P8/oMjgD9pH34SdQa+/ljKFRrkeEZrkRrelkGwPNuT2AvhFzPnqoUilLmoypVCRIjtfnQEp/OPIb6jv5uPjbCp2wg0mHGuUllDwEh83/QZHW3vI+3rgCQ/wB4Mgf3kffgwgkpva1+x7YzzbDQAt7Q/a/sMjpf3kfZ1xq5LdbbWtUKRZIv1Qf88EEZjiHNM7L6m3EOQYDM559RSGwhxTiQkc7rjwiTxaxHOPPrVHV3O9fzhWqpErtXgwZD60x47EpxtpDAJCBYG3ugE/EnDa6nNip2KJ6BjMIskqgvIJ7KdbBB9OuDLVV8S4EdQUOqS4m4+zFYvona1xKrk6XlzPGaYsepU9wCC9PlbFyGFDoFKPmUkgj1sRiwUOookS0mPPZeWlRKUhXCk327r9O/TC5xcXgKMsoWzUG0pccchrSU2A5Tddjfj5dcDGsoe0utF6Kmw3bOikqBT1I/hgYkWlyVLf2ZtltCW4i0o3bbi1yTbr6841zXmGlZXoMitVmSGIjFrkJKlrUTZKEJHK1qJCUpHJJAGEiNX6fl/JU3MeYJSYEGI0p+S4sKAbSCexAUST0Frm4AvcYoNrJ9I3NmbtS4GYqE+ulUyhyS7R4jiEuBK7FPjOpVdKnCCfUJBsO5IoYXYg0TP+aGXq/Uc11HKMxfnptHiIYdaho/Z9rCkkvOK6qSlSUp91JuN5cWQs2P1d2VQq9DRS80U1KTOhJUVNuIJITIYUeVsLsbHqkgpVZQOPPOB9JDVSG5mGWzXGxUa8uOp+b7OnewGUFAS0n3EAgi/l7X4JJw3YesGoMXPLGcEZhkGpMTHpaAf1O54pLyfDHAQvam6RYcdjziyHqye3zxj9ofXiNNA9XqJqzk01KmlESrxUhFRp613Mdwg2I/ebUQbK+YPIOM5GrOdqllCLPfqFEddX44K3SQs7XVpHAsOgFvlhVlvh9m/oHCG/vgVNdlJTpTXiqUqMPZwN6R1O4eX6+mGhqLNgqyysIz5Kkn26EfDLYtxKaurp+z1+rGmZswT6po7lelVGoxjWMzsspceW3dsteVTrircJISQSQPeIAtfCrnSZVJUSkUaTQ4DxqlXiIakQXErCkNOh9w262CGlXPTGS6SnYl+/h/lGipbYN/r5X4JSa5QLK3cdfX4427YwB164zb4nHQRkID+lfo8rPSqRmuBUFQpVKT4E4JWUKeiKVc7VDopJJsDwQo/DFTM4aZ1OMt5MaauVHZZS/4ftJWQ2okAgdxx/HHornmLHm5LrESU82yy9CdQpbiwlKbpPJJ6DFNc2UVilTnqvKdSoKp/gupEbw/GXcJbG4HmwF+B2wM7Zxxhj6aq5xlldSs9YpqoJJU4koJASCeTi5f9HnNzFJoNUYqSpTlHYUU01bu8oB48VKCfLtB29+CTbviNNJMy5bynXpdPzrkilVNUlhMxmRNYQpUM9ENqKwUoSsdL2N7evFnMlasZZqpYpFKqFHpsjw7tQHnxHsLnhFk7Dz+6caHNuO18mRY57EnV5bCGR4+4oKT5R3wMJjLtRkpHtAile87dqy6lKdpsSbAi/8A8T0wMBW0kwLIuTyvwJ9XypRc+5BqGWsxxg7Tp9vFRHcKCCle5KkqHcKSFel+1sef30m9Oslab5xRl/LVVzDKfSbyUVGEEttpIBHhugJ8Xr2Tb+1fjHpNRI7kZLzDoaulQN2wQDe5PB6dcNbVfLFezSilQacjLD9JQ+pdUjVin+1GQ2ANrbd/Kgq5BVa4uCOliCHLg8xKplhqNRFVeHmOhVCOlQCmWpRbkpubfqXAlZ+JSFAeuHJoro3m/ViZJay0aa0xEUkSX5ctKA3u6HYLrV8wm3a+Cesmn2aciZ0cp2YqGxSnJ6lSYbER3xmC2pagEtquSQk+Wx83Av15t39Hj6OUDLNBg58puYJ681yKatUMzIa2YsZbrZT52PK4sAEjzKF+tumIWO/6NugFO0iaqFUfrDtbrU+N7M+ptHhsob3bi2hNySSQPMo9uAOblsryaFSdM41QqOS576Qp5tCkK5dcU+tKG0i/KiSEgYkvT7T/ACxkGkS2cv05FNVN2vTlMvvOJW6Em60h1ainqe/pe+Id04kUyqJjmZmeptQqGl32cJBN5jjju5Y442NKSL+rqvTGHWKLS3Y++Pk1aZyy9vz8C3pBQfZNPYecGJ8OVL/B6W50WXtDDMZIuG039zgblKJ8x56AAcfxkpNAcGpLlNlxY7xXDolIUrw/ESUhT0g7+ElVhtH7qU91EDXSylU3N7FBpsSUoQaPTYjtWSpBKZ752rSwpJ4KGxYm97lSBztOJB14y2xmPTqoh6QphVPQZzZ6pUptBO1Q7gi/12xKKcve+f8An29PdcA227Y7Vx/c+vs+Q/lzUKgZlq0CDl6QKgJMZcp1aQR4DYsPMD0JUQLYJa8Z0fyRp5KqkBbaak84iND3pCgFqPKrd9qQo+lwMVn0/wA6yclZ5jVmNEcdheAY02Kkgb0Eg3T2uCAR9nfHDVTN9Tz7mJufUAUw2lFEWKg2DLZPr3UeLn/LHVrpllORybdZDa1HkbtYzRmXNXnr9WmVBCQpZbdeJSCBwQnpwe1sPOv5Jdl5hbrVQrH6GiPDnrS0rdtDkZK1I2nhKt4Nh3Chhnt05LQPgod3EW3KsBb5c/8AfD9p9a8TSeU9JbSiXHjiEktgbn3fcQtVzyQ3/IMMurdiSXYDS6lVOTfdEO5azDMpmdn6vKBlRKgQzOju+dLkcHgEHumwIPr88J+osV1l5wFlKULKHI58QOEoWLg77C4tbqL+uHM1SQzFtIitrV1JBII+F/h8sJdWiInRENuRdjrNm2lIJsUXJ8wPUi9gfS3pi3UnYpoparFbhItxobOlVfR7L1QcSJb5hBgtLSSHFN7kHtzwAe+BiPfof5sXTpoyRUHfCaddXIhLJ99ZRZTR+wKHyIwMJniMnlGmp+JBOLLQMH9Kk8Hqn+XHcHjCWirQEPOOKeOx0JUhQQohQt16YJTM65dhvqZfnLStJsQGFnn7MZFfU247lle5thVZPyxb+wtvRozrrb7sdpx1q5bWpsFSCfQnkfVjtf54QEZvoa0sFL75EhO5k+zr849Rxjk1njLbklcdM1zxUe+kx3Bt+fGHRTl5eoEk4LMuiHC7uLZDdt9vLccX7XxF+mWWs50LJ4hlqkRnX5UuS8280orK3HlquSOOQRb4Ww8U53yst3w01dsrAuR4a+n/AC44/lAyf4yUfhtnceg8Nzm/93A2aac11TX0yBXqa1w0/wDAloflyTlfTGjUmoRwxPS0XZSeqg4tRUQo9yLgfVxh5ONtvNutOoSttY2qSoXBBHIOERrOGXHIypLdTQplCw2pYbXYKPQdMcX885VjKs/WGmyrkXbX/wCOKUkumQfFrxuysEP5y0YntV1f4AjCTBfUVNjeElnn3TfsOxwo5W0Gb8ZL2Y5yQ2OfZ4nU/NZHH1D68SjEzvlaVJ9mj1Zpx7YV7A2u+0W5934jHZjN+XX3iyzUkLcCSopDa+g79MNepa6NiYaKuT3JZKyvZf8ABfeaKT+bWpPPwJGC0eiLDAbJUG928o7FXIB+dicTHV6Nl1yY9JZr7bbTiyqzjK7gkk26YbMxikMyAwzVosgqUEp2pWCSTYDlOHR1NcuiZjlor4dXF4I+nUXcjbsvglCyk7NmsxI7QU8+4G0AmwJJsOe2JUcoBClJcUhBT1ulXH8MdsowaSvMTG2rxi9FIfU2lKyqySP7PTkfbgnckgI6ebfA3NO9KsxN54p0mVTnIbECUh915ZAFkm9kkHm9rcYGJ6hV6kNOBC5qAp1QSgbVcnnjpgYzeL4vVHSrojSsPv6lIndUNQWpMdLWbqqhCUtEJD1wCpA3deeT/wCrYzB1U1EVHlBzOFWc2xVbCXrbDvAuLW7cWNxz0wMDALyy/u6GT5X1+GL8vUXPft01gZsqvgokltKC9uATsSdvmvfnnnn6sNR7VHUVLywM51ayVqA86fX5YGBgewSNPyp6j9Px0q9v9tP3YB1U1It/XSr8f6xP3YGBiFmDqlqNe/451Yn13p+7BeRq7qe0kJaz1WkDrYOJ+7AwMFEtHWPq9qiW7nPdbJ/3qfuwXe1i1TCiBn2tj/ip+7AwMWXFdTn+WPVX/T6t/wCKn7sAax6qW/r9XP8AFT92BgYWOwg5F1f1QLairPVaUbjq6Pj8MKEnVnUjxlgZyq4R02eObWv9uBgYHL3IW11OVQ1N1EjQ462s6Vm6wd13R1I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автора «Параллельные кривые» в Дзене 🎦: Лет пятнадцать тому назад задался вопросом - мой любимый режиссёр? Мало ли, может именно этой определённости мне не хватает для счастья и покоя.","preview":{"posterSrc":"data:image/png;base64,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онлайн «Лекция 3.3 | Линии на плоскости. Кривые второго порядка» от автора Лекториум. 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Суть в том, что лошадь и человек идут "одинаково": вперед, назад и в стороны. Вот в сторону вышла заминка) Главный пунктик - одновременные 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автора «Параллельные кривые» в Дзене 🎦: Привет подписчики! В Новой Третьяковке на Крымском Валу, с 10 октября по 10 марта 2024, выставка Николая Рериха. К 150-летию со дня 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автора «Параллельные кривые» в Дзене 🎦: Привет, подписчики! Частенько я видел эти работы в сети, разглядывал, как ребёнок витрину в кондитерской. Можно сказать, что они декоративны, тем...","preview":{"posterSrc":"data:image/png;base64,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автора «Параллельные кривые» в Дзене 🎦: #литература Привет подписчики! Радость на моей улице. Долгожданная публикация в ноябрьском номере «Знамени» Рассказ «Под столом» - это автофикшен...","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABDAHgDASIAAhEBAxEB/8QAHAAAAgIDAQEAAAAAAAAAAAAAAAcFBgIDBAgB/8QAOBAAAgEDAgQEBQMCBAcAAAAAAQIDBAURACEGEjFBBxMUUSIyYXGBQpGhCNEVFiPwFyRSYqKxwf/EABoBAAMBAQEBAAAAAAAAAAAAAAIDBAEABgX/xAAoEQACAgEDAwMEAwAAAAAAAAAAAQIDEQQhMQUSQRMiUSNhcZHB0fD/2gAMAwEAAhEDEQA/AG/YpnIHmCTl5QRgbZ3/AN/nUrLNkYG331V7DKqu7oQXYYbBJ6E9NWGmPPGGbY/fOp4PIyaMyoIy2++RtrbTjoF+2hRlRvnOtdXO1LaqmpUgPHEzqTtuAcfzjTAOTXJcqyqE9PY6aGV1Lx+pnYrEsgyCFwCXIPXbAIxnqNRtm4gqPSzC7IqvTy+XJMjDlbcjmA79Og3+mMZnrNAlOiUsK4jhHIO33/nf7nVMm4i4ftd5rHpaOqq5oW5vhR5BGXJOVCq3KGOSCcZGO2Nd5MRcmBHza1yN8WB2GdRvDnE1HfjJF6aWknjUOUkOQwON1PfGRn7675yocgHWnJ54NkYVgzs3KqKSSewGqRd+Lqaaaa3wqUqo2R42OSrZYKVYqPgJViRn22zqc4vuEtJwPf6qjYCaCid1yO36v/HO+vN3DHiDc7TPK09LQ1CBlaYQ/wCk0kq7rl9yx6AnGfYjSZ2xhLEj6Ok6bfqq3OpZxsNLiuShHh/JX1VdDLPSRloGSJolZzzDlAJ+Zsk/gnAGl94W+Ld2tldRW2+VDSWpCQylVLRoc8vL32J6HO22qdc+KLtxPUTyXWZ2oadpHjjA8uOPnbPloB0GWPTfAxnVLu1YizwNG2GWQ8qqMdthj/eNTO9ueInoNL0auvTynfvn/bZPfNLNT1tLHVU0yywSoHR1OQQemt6EBMDbSM/pj4mul8kgtdTVctHRQyxLCo+cBecFvtkb/XTrLFWOfl1ZHdZPLair0bZQzwba0t6WTkycgjYaNfKmbFKxxtg6NT3PcOjPaVWx0rLArg4G2Rk6skOQBsNu+oawM7UcXOmDjcDpqbg6bdNNgJse52UsZY4J2xpeeIPGMkdXcOHaKicBYzHPVSYCoxAZeX4hzYGM6ZVLhcMTnSI8eqy6NxXNS09GBSw06SPJEBzNzZ3YgZGwIAPX9tMbw0BCOcl+Xj6CS11MssUIZlAXlqY4y2RlsBnyO4BG+N9Lrg+suMU9W9NV06x1S+Q0M1ap5Yg5ZQWH6sMRke+dUagq5Y6+OijkSaGsKCojmjwowxKEM3T9H2ye2rxavDqC+1tRUW8RGmSeQM/ncoJLk4wowR/fWgp4eCZ4d9Rw/XRvSyWn08YCYa4gsy782diATnOw++rU3E0Ri55pLXEcZYGsJx+y6rH/AAup/KZWpqRDjqEVv5znUJxdwdbLFavU1VvoDjaP4yJJZD0RFX5if4G5wATrm/kJR+CyXLj62eVV0ErW14qiKSFyK4dGUjpy/XXn6Xhv0kLqeJbLNFkBQlQA0eerAE+2rMKK3wcNX/10dNRTtNB/yxqFZlHKSQAdyO+2++ujhq4cLTUtT5drpOUg/wCnO4Vhg7YGN8nS7KYz5LdH1C/SZ9KWMikq62Ul6WGXMcTMC8bZU4JAIx2741hDTx88M0jc5YFFyN9x1/fTsuVu4X4ijaFLVBSSkBUqaWERyITnDEKAsi5G4IGe3vpPXykqrbdZKSUqDG3wlfkcA9R/bt31FZW69kev6d1KnWr6j9yxt/R6H/pZt8VPQS1scQVxTTl39y0yqP4jOnGD8LczZOfxpWf0zBhwPUyupAMcQX8vK39tM1PkJByNWwWIJHj+o2KzVWSjxlm+pc+kYDBGOmjWLlfTt0zg6NJsWWBS8IirMrrGobAGN8DU7TLgZ5tvbUPaquGSAFIjjA6HbU1DuBgjf3PTTo7IRPdkBx9eLhSW5LfZZfIrqnc1BwRBEDhnAPVj0UH6k9NU6kudvtM8VC91NzqeSV5vWsFaeQBR8UnLuehGc42A66x4kvNLHVVt4rKmWKmmjHlKQT8OSI1A9yq8/bHMTnI0k+IxV01ZT13n1dPUVyyTQITjy6cH4WYZOOYAkDfAA+p1MpWTsagfbrp09Wl7r1+lu3+fsOVorde6G5VNbY3oameMG3z+dHKkEqjoo/Tk4OMEYIGrj4SxQf5cqJsr8ddLzMIljyAFCnlUADb2Gkd4aVkpvENfX1TyemlIho5QAAZAB5q/9TYOc9Nj9NOvw0crw5J8QK+unC4GPh5gB/Gqq8raXx/J8e90tv0c4+5UuIfEm6Wbievt7Wh6hYZnUQMeRmXJ5GRgO4xnIOexHTVevV/ludiqOI6kxzVZZo4IsHFMhG6YJ2b3PVvtjDnvtjtXEVBNQXKFWDoUWYACWL2Kt1BB39vfVM4Y8LrZw7NPcrpepa9FxmJU5YmwwILAkljntosNbARnDlfoRNRBxALTeKGqLxzTgPUxugZi78zg5Iyp5VH741NcXeGVfZOB479LV00iMsDPEkb5HmDv2wCfznTF45sE895vNdCEiW4LC0BlZQS6qwbIBPY/nprG8X2Sq4AquGqiJZqqGljjkCtkk86lTj2+Udc7g62SbWUCrIwbTWwr+GaLjKCGKWCOQK8YKyNRswZCNsfAdsY30T8C8Q1VbDX1sUkiRSiXy1tsrK7A/qGBnXoOxXim9LRW8LPT1CwJGIpEK/KuDg9CNtTjyh0Ayck99C62HG5QeyKB4EtUU3DE1ruEbQVj8kqIYfKzGpZCAvbB2x199MELyruT11GcR07C9cN11O6pN6toXyPnjZTzjb7D9hqTkUnG+d86zywFxk3tHzwMcZ230a+q8fp5OYEDlORj6aNJnjO46vOCPsEMPKVjAwpAbKn79T11O+Q8kLCMjnKnlP1I21phhKAcxUH/ALRjfW+GVV2zkY9tP7dhDbUsnnmuvMFxtcfDdbHyVBKwVLy4Z1aNijBfZmA2O2xIHUaguNKSS8cSl0Cy1NbGsFJDGwby2J5QmPopb8nTg4u8LqC8XyovFJWemkqWDvE0fwh+7Ag539j7nGNVs+DnENLdobjbOKLbTSQNzRMKd2aM4xkZyM47nQRh2bpFVuodst37fgXvAsM1I5NRS+mr7bPJR1glIQoTGy4Yn3yv/rTq8L387h6qJaPIrpAVV+YKCqY3+vX86pL+EHEBrqirqblRXKqrJjJNMzGM8xPzEY32HbGpi28PeJVn4qmrKOotAtVRUedPQGUBGHIE+FgnMCAAR0+UZ76Kb96f2EVRXujn8DFiUeZg5Hw466qXiXXVFVXW/hmkyqyP580g68qKz4/gL93+mrjb/WrTKaqCmWfByschZRv7kahOJ7BV19ZFc6COlFdGOTMkpQFCCCueU7H2x2GjfwLjs2U2k4m/xKakqrtZKikWGRSs8TFoucuAA4IBUZ++l5xRebbbeL2rXqH9O8s1JUsoOCAoBHTrnm3HfB7ab7099htS2qbh2oqEUnmmhqImVs52wzKRudUWt8P7y9yFUvDslTHJcJKidZ5YmDI4GMDn6ggnqAM99dGWGMcO5MOALvdX4ksUs0SzUU89RTR5IZ05kbLbHYAjp7E79NOaOLmUZ3z1GlVZeEeMLJcXquHrJRUjzZEoqCoiVdscoDZByDnGmXZkvK06f4oKGOYH4xCWP7ZO386GLxJo7Ddab5M+JInFz4dIAIWdi355R/8AddjMFO/XXJxPbai4wUjUVzNBUU0hdZPJEoI9ipI7ga5qKmuURArbjBVbfMKfyyT+GI1jksgwSceSYiKNTzsSNkbGT9NGuOR1jppwWAJRsb6NT2rLKqOGTc28CnO52OtUROXGemMaNGqUS+DM9f31iwwcDRo0Rng5ZtiMazXdt/bRo1zMPp7jWsk+Z17aNGt8Asyx8x+n99fE7n66NGlsFs2tuhGuJfifJ33xo0aLybDg2ygFRnfXPgFtx30aNDLkOvk01SL6eZsDPKd9GjRpUiunhn//2Q==","isBase64Poster":true},"target":"_blank","position":"13","reqid":"1765527694425002-8062153486730910969-balancer-l7leveler-kubr-yp-sas-129-BAL","isAdultDoc":false,"relatedParams":{"text":"«Под 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этом 4K UHD видео показан алгоритм построения параллельных прямых. Показано как начертить параллельную прямую так, чтобы она проходила через заданную точку. This video is about 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Как начертить параллельные прямые при помощи циркуля, how to draw parallel lines","promo":"pumpkin","related_orig_text":"Параллельные кривые","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Параллельные 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этом выпуске: Почему американские ученые считают, что наш мир - тень параллельного? Как выглядят миры с пятимерным пространством? - смотреть онлайн в хорошем качестве на РЕН ТВ...","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"21","reqid":"1765527694425002-8062153486730910969-balancer-l7leveler-kubr-yp-sas-129-BAL","isAdultDoc":false,"relatedParams":{"related_category":"series","text":"Самые 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Группа в ВК: https://vk.com/math555 Это видео послужит также шпаргалкой по теме: "Углы при параллельных прямых и секущей" Параллельные прямые, накрест лежащие 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территории. 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Хорошее качество видео без регистрации 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⏭Все уроки по Геометрии 10 класс: https://www.youtube.com/playlist?list=PLrpAqXzEvTyxgNh8SxEZxok0Rf3m7TZKb _ Присоединяйтесь к нам! 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Разбираем задания из сборников Ященко, с сайтов РЕШУ ОГЭ, ФИПИ. А для разминки 🧠 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