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Concave Polygon

Autor:Jackson torok
[img]data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBxISEhUTEhIVFRUVGRcYGBUYFxUYGhoaFxcWFxgYFxUZHSggGhomHRcVITEhJSkrLi4uFx8zODMsNygtLisBCgoKDg0OGhAQGi0lHSUtLS0vKy0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tN//AABEIAQAAwAMBIgACEQEDEQH/xAAcAAABBAMBAAAAAAAAAAAAAAAAAQMEBQIGBwj/xAA7EAABAwIEAwcBCAICAAcAAAABAAIRAyEEEjFBBVFhBhMiMnGBkaEHI0JSscHR8BRi4fEVM3KCorLC/8QAGQEAAwEBAQAAAAAAAAAAAAAAAAIDAQQF/8QAJBEAAgICAwACAQUAAAAAAAAAAAECEQMhEjFBBFEiEzJhcZH/2gAMAwEAAhEDEQA/AObSllIEQuw7hUISIAUoCFigDJCEBZRlAEBLCJRRgqQJ3D0HVDDGyf7urHB8Ce8kEifyj+dkrmo9h0VSt+G8FLyO9lgtDQJc72HlHUra+B9iS8yW5Rsbk+y6Hwzs1TpMiI5nf3Kg8t/tJSyJGkcK4BTpk+DKMug//RNyVo/ajhRw1ctjwu8TOV9QD0P6r0Fh8AwN8Jkakkz1kn3Wjfafwc1mPLWjPSIewgyS2PEDy2skxPjLb7MjO2cgSIB3QutFkKsSlSSgKFSFAQFpoSiUIKw0xSygICcAlASIQBkkOqELABEIAkgC5Og5q6wXAHucAbn8rbn3JsPqllNR7MboqKVNzjDWlx5ASth4L2XfVcA5wP8Aq0EkT+YrbeA9nA77vKGiL5XH/wCXMre+BcGpMa3u2gRY6yb3nquZ5nLSJSyUtGp4XsVDAOWgMx8Kfw/DtpyG0BnGwEXW72BAkAaRzUHiGHb+UX5j4UZr0nHJemOcPqZm3gG0gWg73UvDhhnK6RoRMieSr2VA7UDTTmfUpzBVA2QGBubxWG/8pY5FdCyj2ya17RaIiwCqePhoa0BjRmlxMb8lLrF2cFptuP3WOKhzHCo2A2C0gyT7bX2TOSpiqLPP/ang/wDjVy0eR8uZ6bj2P6qmXXO2fBu/wzssZm+JvqB/Ehcj2XVhyc4nVEVYylCQqowEICEBaaIhKhBogQUhQmAEIQg0FeYXs3ULG1KnhY7QDzH05KjIXXPs0w7a+HbUc91R7HOYQ4+W8gAHpChmckvxJznxVlfwHsjDc7xkYQZA8xHMu1XRMHwSl3YDWjKQNtQrTCuZl8MH0KczzbSN/wBlznLLI2VHDqFGnLaceGxAAEKRj8U6kAA3MDMmbqY3DBrnOFsw8sDnczrKRzjsB780BDT2JTfmdoNo5/Cbq4JtzeXG53idJ2CaoUobN3PGbzG9ze509EtUAx0vfa3NK/qjap6IrCxjizvGl5nwEiedgsKeMGcRMt1F4hVvEeEmvWpO8uR/eCzSZAiL9Ctlp4KBcKUcSs2Uklohf5zMxDjlzGx2vsivDhHL6ox3BWVLOE8rqFieH1aLZpuJA2jMtlil2jIyMKwC4v2u4WcPiXiPC8l7D0Oo9j+oXaqFQPMGzuS1r7QOzxrYckXfTJe34uB6j9Fnxp8J0y6ezkEIJQHSJGhQvVKIQoQShaaKkQkWBQIQhaaCEIQAK/7H9pzw+t3hBdSP/mMH/wBxO4HyFQJSJSyVqhZR5Kj1KHAaEQYI6g6FRWjx5pyi8gXB5LlXYTthUe6lg6x8OXLTeHHNIAytM62ldIaHFsF3uR9Fwz/GVM4+DRhj6TTVa/u3F1Mktdmt4hBHoprXZWQyx631uVCoHMJILbkZSQTbeyxa4tdH9+qW9WNN3ol5nkeJMd2bxm/YysbUgBnkbSST8lOPqsc0RM+iVsxV0Q6wDTnYySbFTMHjqhAznKPSbdZQ6q1rCXmepcB9dkj6zJAII/vNLb7NddUXNNkXLs0x09wnnVG7i0T+yo31Q7LmcfBcDmI0cUlHiNPDtaBLmvdbWBe8T6qvPRF1G2yJjaQbUDiYkCdElQkmLqy4xQ7wElsAAQZ19toUHDNzC5uLfC58kXF2dEGmji3bThX+PiXQIZUl7Rt/sPY/qqBdn7ecFOIwz8olzBnZzkaj0IXF2GQCF6WCfOFloPQpCQJUK5QJRCRBQYCEQkQAqRKhBoJUiVBhnhnAPaSSAHNJIEkAEEkdV6A4djPuxUaWvY/xDYn8v0XnsLrH2Y8eFdrsPUyNcwMFMCAXAyHQ2IIFtNJ6rm+RBumSyL037BAPc5wF9xMkKXiOHh2sQq/h+Cp4erVLGZe8IcXZiZ6QdFbtqZhdRWiE0k9FZ/htFsghpsnHPaAd7Wb6A2lPUcO4FznC/qfmOaj8UsyYBJ0BkD6JfBap6InEOG06jWOcA2Ys4BwkjQgWKRmCdSa1jA2BYk/qArHDVDeYIMQAIj3TzyNws00PzaVECi2IGa53j6BS8VhGuAnQXTNUXaG3uLG0Tv6J7BYhzp8NgSAeYnVEVROSszrPGTxEC3pHytawlJ4e8GqHMcZZDQDe8E7rZcXhGVG5Xsa8SDDhIkXBj1VPxPBlozAeX8tvW3JZkjaHhNRWgrMJGpEfquMdtuFGhiXENIZU8TTFp/EB9D7rs9N2YSbKi7Z8F/ycMWDzDxMPJzQdfW4S/HycJUyydOziiFjTMgHmsl6hYCkJWRKxWgglCRKgAQhCDRUEJUiDAWz9iKL6WLcXty92x2djhDi2o0gZRzstWIN7x1W+9rKtN/8AiYlj2y6m1zntkDM0ZTAN5nYqWaVKvsR7fH7Ouspl7Wz5gBPwplGkQFF4W492wkEWbM63aD+qk1cQdQ1xtNv+VyKl2cjT6Gq2LDCA6ZNvmyzkOc5hMloB+Z/hVTsU3FZgzM0tBAeCLO0NuYUrvXSAXEmAJNtBc+6y2UlDiv5M8VRcL0wJ5aIpVXgDMBebAypriCL/AN9wohpCbCRsVjj9Ek9jWIwznCWak6Hks6WFNsx0M21tzScQa/u3d0/u3xIeQHAHq0m491FpU6w/GHSbwCJ5+yV6KpWi1pUgDoIPVRMfUygi5JEgC6lYV0je3NPOpBwIPsn7RNUmUODGoJnfS6xxDJTVWlUpvLja8fKlPJPT0XLNOLLJ2cU7a8COGrFwB7uqSQY0dqW/utdIXaO23B/8jDubPiHiaf8AZvQcxZcWa6RK9PBk5xKxdoWEISFdA4IQgoAAiEiVAAlWdJhdIAJMTA6a29FtHC+H4SnSaatKrXqV2zSgPADgJLcou6/4tEspJdmN0arRYXHK0Fx5ASV1Tsrw6j3eADpmx28094JB0BhUvDuzmOb3eEa0Co0OqF4PhpiqCPG4CROUwIM3XSeGcHdh2yO7NTpIbJEHLN9tFzZZ2TyPpJl9UqeJpEkOAEAdTBP1TtZpJECw/sKDRc57MrgAYhwkm24BU6m3QDawUuznboi4fhNOmczQQb9BfWyj1acvMONh5eU6FGPxcV6TMzwbkkC0DZxiIv8ARDsS97stMNfTMeNp+RPMXWNqqorUn+TZPwbzEkEHT29E69vKfZNim4QBcAa+icB+LJkkjnfZUY0V8zchaG/iJE/SU22qXS1j2tLbmxvP6fXVXDqVoN+arW4FtMyAI5k8z1SSj9lIztULw3EViSKlOAIDXhwIcCNRuOSnvO6qHYFwOZlVwPKTGs6K2ouJEOAnmNCiDvQs9yIvE2CozXb6qBhHFwg6iytK1MkEfoqJuJdTdBaNflLlho3Gx51DlZcc7e8LFDFHKPBVGYWtIs4D6H3Xbi5j9JBWpduOCCvh3QJqMlzOhH8iyX42ThKn0Xi92cbSJAUq9UsIgoU/A8HrVm52MJYHZS4CQDbbXQyhtLbMbrsg02FxytEk6AXJ9lteC7KBhDsS92UCSxlNx9AXTot27Gdj6NOh44e8uDs8Fp2LQJMgBbdS4bDw/OQDyEx0IXI/k26iJKf8nPOBcOoUsPWcyGVcQW02sfAqBjjGRmpvIJIn6LcKnBn4SlSZRZT73KGOfBnI3UNAJIb77q8xuEp0qTnObLnAsEalz/CA06jXZSHVB3Dnd4wvyQ6pq3MBfrlBmyxu+yMJvlZB4Jg+6Y4GC57s7zESYA+AAAOgU8F+bUZeUSZ9UzhK2docHBwIsQD7n0WbK9r69AY9lNtISabe0PwBNvhZUTImIWDybEepUPB481w51PM3Lmblc3cLQUWxvieJqCclMOMHKZtPI9FnhHupUKcUgHPcA8UxAB3Pp1TtOjVlpcWzl8cc+nTVZ0mvaXEk5dA3YdfVY2oq2PdLj2JiXFz8tw2NQTM8kuHreJzIjLupFN8jYrJ+nVEdq0SWtMYxNIuy+Itgg2i/QrLEU2vaWuAcDsdFDbhBVc2pUZD6c5bmATqYFiUtWrlqAF4AIs3mi7GleqMmsgQzQWTOIxjmsMGwJ01+FIxWDa5uUyBIMtJGhnUKFxDBU3ty1HFokEQTNlnQ0UmWVE+KAZkTBUHidCW5mgf9KyoN5REahNPoNa2A6BMu9/0VK0Tj2ykwlWQMwunazJ/4WHEsI9r2uY6246JxlOwgzK4pqmXXRxr7QeF9zic4bDaonS2YHxfsVrBXaO3XCTiMM8AAuZ4mnkW6/IsuLBep8efOBWDtAtg7FdoRg6xzn7mrAqT+Ejyv9pIPT0WvIhVlFSVDSVqj0k1wAsRBFouDyKm4KvHotD+zvjTcRhW0i772gMpFpLR5XAbiLeoK26k4AQV4zTxzItWqLSs+KlJznxdwHIy3Q8tAR6JOPYtmHpOqvAy6EQJMqPSmaZEHKXa7Zh9Igp7jFdp+6qMBpuEucbsjTKR1XVGqslCuVMqKtN+IpUqtKWBpzNaLEt/KRNirerROSGmDFjaQed1Jo0GtaGsADQIAGw6BMOxDHEsiSCGmJ3WtKtjSm5aiDauVvitGp9N003HyA5rS8OEgjSE9Vw86AwOusqtxeFcB9y6QNROinybeghFPsuQDF1ExLXtb93BvJDinsO4wM2sBONiDbXn0VfCUkQsFVp94aYMVCA85QSIJjXRSqrTp9eYTjGgRFo+qzcJBnZCSSo2W3oiUBJsTAJtYj3WUXJiIWLy1hO030gfPNZtceVkre6AKD2uaCzym4UfEYNjiCWyQpTnxsq3iGLywDI9N0So2Dd6LOlUNgQb7DZNOwrM4qZRnjKHQCQJ0lMnFd23M42Ak6kx0G5T2DaHAPb5S0QIIjfQ3Wpiu0R8e3PLL85jboeaqMOMhjkVstWkDHRa7xJoa8nWbEg6cpCnOOmPDeiU2sHA2E/II5FcU7e8AGFr52WZWLiB+VwguaOm67PhWNOkAx8rWe3PAziaDmgeJnjaeoGnuLLPj5OE6fRWLp2cXQkSr1S5P4FxR2FxFOu38B8Q5sNnj4v6gL0BRqNeGuZBa4BwPMHQrzgurfZTx/PSODcfHSE053ZOg/wDSf1C4vl4rXJeE56dnRZFtFY4RwcIsR1VQylpm2uFJp4sSQJtEyCPhcmGW6Izj6iwq5s0ADLzTGNIyloMSDpttPynquKaGh7vT56KDxDEPygMbd9pIJAnnA0XS2LBNysg43BA0gTWczIQ6RpI0HUdE3w57vA4GmS4E1HQ4Tyyj5us//AQcxc8yQ0eY5ZE3ynTVWPDsJ3bItbSNEjTsvklFQpOxqphy54dnIA/CNFNv7IjcrIvHMeibSOa7GcNWa4nK4G8HXVM4ysA4AviCJF/6VIcAYsfSFTVuMtNXK2i55ZuIssbVbGhH0vnAEQo1dr4hhuscDh8jS1pdGoDjJE6iSnmPBJEiR109Uz2I1fQ2ygcsOuTr+yjYjBOc9txkEkgiTO0FSWVfEROm2/ymsS+oGujLP4ddOpU5KNbHha6HhTgi5tolr4rLAkT1MD5URlVxyuY7MGmHtAkn0MiE9iawbAc2QTE/ymrQraW2SnV4sQdtOqhYrhAOZzTlJvYaqYK8AQ0nQW6p9pTJaphyro1igCw6bp/FVByWXEMA4nP3gg3EXBUPvTEa9bfouXLFxdl4qzzyhIhe0XFT+BxtShUZWpHx0yHNnQkfhPQ6e6jpVjV6A9H8OxrK1KnVpmWVAHC+xEwpTzOh/wCFzP7JuNDI/COMEEvp6Xa7zgdQRP8A7l0mm8Qd142WHCdEK8JXC5iKmVx3I09mlWDHdIjZU+HgOm9lbhwEHxXtZWxTvRGZBr8Sw4c5jntDmgOcDHhBJglOVGTfP4Y2WdfD0s2csbmggOgErEGVTirB8WtC1qZiQSBHyoGC4XkqOqZj4hYfyU46tUptJd4jtyHqpeYBgc4AbkpWkw5uOiBhcNUObvstnTTiZygWzXudVnQoVASS4Gdgs21JdPetynZS2ERNr7oavQ7m/wDRW04M7kJskBxM6DX12JCbwWCFMFuZ7gXF3icXebYToOidpU4lto2t+q2mTpeMV9IGfrH8qBxSg6qAGPgAwd/aN1O7sg5psPqEzXqQAW3D/wC2Wd9go3og4kjDthkHxaXBg6/8KJhcW1mK0q5XskEmWAA6xsVOxdBtOKzgbNI8QDnDMZjNyspPCqLy0mqB0M7dQj+jquKjZMqvJachE89h1WeGY4ANdLv9lENAB9iRJEiS4ERax8qmOrtaLmNuXwmb+ziVN6GsYwmGinI528PsqPHlodoZ5HY9Ois+NVqjmZKLu7e6weWyB7KsqYeq5hzgCo3caHqFPL+UaR0Qi0k2ecEShAK9Q6LFCEgSINJGBxjqNRlZnmpuDh7aj3Ej3XoLCY9tVjalM+F7Q4Ho4T/fRedl0z7KOOAh+EqG4Oel6fjbPQkH3XF8vFyjyXhOetnSRXEXHTRWGBxokgSSNW/woVOmsi8MIMGYIlcWKVMjON7LirSaQOkx+6YZSuQXT05JynimuAEjMRIaSJ+FgKbw2M4nXSw6BdbfpJX0JVdHXpz9E1Uo94IJhpAtEH5Tr85gADUSdLbx1WdR4Gu+iW7CWkVFDhzKZOZgcWmWuIFjESPZZYTGh7i1kwLTEC3JWGOwxeIa4t0uADv1SUMMGjkt4gtRSTHA6FnAsYutd4lWxLcQxjHUi17h4XSHQJLyCN9FsHmBuOqL8KSx8ad9lbj8RUhwa2HAgNmcrp5wFZ0PIM2sQQNJVWaVWmxzmgvcycrc3mPIyp+CqufTaagyuI8TReDylZEaa/HRAxLapqsyuDWZgHSM2ex8IGx6q2Jg+bXYxf0VFWwXd/fUajg3Nme3zh0iCBJ8Km4Ks6oc7SQDEtI/RahMkoukmWVjGo6fyqrF41tQmkGE5XCTaAQp1bG02GHPaDyJVTX4mwkkOmAUTaoIJ+odZxEDwONMPFzTzguAmx5pnE8WtYiTZUGP4i3KapygtkF0CRGviWica7bAeGh4jeXmco5QN1zqU8jqBf8ATRoiVIlC9gohUgQlhBoBSeG49+HqsrU4z0zmAOh6HoVFQsaTWwas9HcJ4ozEUadZnleA705g9QZHspktd06rkn2UcYLar8K4+Gp46d9HAeJo9RBt+Urq9KnAMrxssHjnRDj4P4QkOBBGv4gDryOoUXjmINMlzWve5l4Gh6SncOfG3TX6q7dTBBn/ALVormiccii7ohYWo5wnKBIEQZtrdOupOjzRf2TdGgWkxlAtA3j1WdJwqyCPKSImU/D7Mb9RlQxAeXNAILLGQRqNuabxGBzsAc64gyLSpegTWExAeOosf+k4stoZxAJBEgWtFyCsOGjI0U3OaXa2kT1vunxgxJIkSQSZ5LJ2GaXB0XGixR9GTVUMYvG5CGtuZEiYsdT6p51QZZIkfsovFKLC5ji/IWmWiYDujjyViXiBMXRQSqk0RMMyGNAylvpEDoE5UfEGYG/L5TNasOkLQe1nbWlh2mmCHvB8gMxyk7Lf6FScjYOMd1nLy4wRcQDp1Wg8f7aUmeGn4yJ8INh6uC0zjHaKviLOdlb+RpMe53VQAtj8bl+464xdbLLi/Ha+JAbUcMouGNECeZ5lVqELqjFRVLopRilCAiU4oISoWGghCRaA9hMQadRlQCTTc14GnlIOu3JeheE8UZiaLatM+F4+DoQeoK86roH2UccyPdhHDw1Jew8nADM30Iv7FcnysXKNonkXp1bDPyuAjX0/XZXtN8ha8+fdTsE8kQYkRuQFw4sjWiOSF7GeNceZh3tY5jnF83EQNBe/VSMEWtaMnlJsLzzMk6rGjhKdcMdWY2oWmWu1HQ8irN9KYvABXRt7s2Tikklv0h4AXeYfM/iP6JS6qXiHMDNwQcx53lZ43GCmJNhzTWUQHuBedQd9dIRdaFv0l9948sHSZi2pETzTeJIMBybr4wN1NuXJan2n7d4eg27ml0+QGXJ78ES3onV6FV0ioWluaZLrgdBzVfxrtfhsK3K6o2WzDZlx9AuV9ou2uIxVh9yz8rTc9XO29lrEX/fc+6pHC/To4uXZtPaDtxicS45T3TNAGnxepdt7LV3OJmbzqeaSUSrxil0VjFJAhCVMMIlQhYBigoQmMBKkSrAECEqEABWdKs9jg+m4te0y1w1BGhWBKEdgehOC8XGKw9KsABnbJHI6EfIKl4bEQehsfQ7LmP2V8YjvMI7UzUpn4D2/oR6lbwcXlsQvGzQ/TmSjHtG08KpNpMyh2a83IkcgANkvEuJd2Aec7jZa7V4oWiZFhr/JWqcZ7dU2SJ7z/VoB+XEp45G1UUK8dytnRHY1j2ycuXUe603tX26w1IhoJqPbYNbFj1dsua8a7VV8RYfdMiMrSbjq5UIELshhk1+YLGbLxvtti8RIzd0wiC1huRyc43PtC1oADT36+qVIuiMUuiqil0CEITDghCEGghCEACVBSLAEQlKRMKCVCWFgBCSEqRAAUiVyCgB7B4l9KoyrTMPYczT1H7ESFvuO7d0TTa5rHF51ZplPV2hHouehBKlkwxm02Y1sncU4vWxB+8dLfyDyj2391BDUkJU8YpLQJUIhKhMaIlKESgASIQg0EISoNEShIgIAWEhSpFhiP//Z[/img]
The bite in the pop-tart© is 270 meaning the pop-tart© is concave polygon; a polygon were at least one interior angle is >180

Nuevos recursos

  • Nikmati Keunggulan Di Bandar Judi Terpercaya
  • Special Solid Trace
  • Difference engine Babbage vb 2
  • Addition of Vectors Algeraically
  • גיליון אלקטרוני להעלאת נתוני בעיה ויצירת גרף בהתאם

Descubrir recursos

  • Envelope for 14 Feb
  • GER- ÜSTEL FONKSİYONLARIN AYIRT EDİCİ ÖZELLİĞİ
  • circumcenter
  • Self-Check2.2_Solution
  • Daily High Temps

Descubre temas

  • Adición
  • Moda
  • Trapecio
  • Procesos estocásticos o aleatorios
  • Puntos Notables
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