Вариант 1. 1. На рисунке изображен график функции , определенной на интервале . Определите количество целых точек, в которых производная функции положительна. 2 . На рисунке изображен график функции , определенной на интервале . Найдите сумму точек экстремума функции . 3. На рисунке изображен график производной функции , определенной на интервале . В какой точке отрезка ![](data:image/png;base64,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) принимает наибольшее значение. 4 . На рисунке изображен график производной функции , определенной на интервале . Найдите количество точек максимума функции на отрезке . ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANQAAACqCAYAAADV9mGpAAAACXBIWXMAAAsSAAALEgHS3X78AAATD0lEQVR4nO2dXYwlRRXHa/iQb+SKZHd5YHEG2MUHZJ3dxQ8iPMwmCiGBh5mwK9mwIjOCElmJmTEKD3zoLJCw+oIziwYjODr3QRMDGHeUr0A22b0C4YVVd2ATH/BBryKRSCLj+d8+Nfb2dvftj+quqtvnl1T63r5dXTV3+n/r1KlTVSetrKwoQRDMcJLtCgjuMTQ0NEw/tMu26+EjIigBAhqjwxiJaIZet+j1JKUZy9XyEhGUADqUxvk1xLVksS5eI4ISFLVMXZh5/HYULZX+jM5fSO/fslMz/xBBmeVflM4IvYfH54PQ+x9SuoNfv0HpotBn71M6vdLapdNl0284cn4fnV8iUe2xUSnfEEGV4zJKr/a55oTQ60+EXq+jNBR6fwqlX1O6zkzVskOCWVRBnwli6kQ+xrnrKYmgMiCCKsfTcSenpqbU3NwcXg51u121vLysRkdHY8cn2u320Pi47r6oa6upZl/QZxql1Aq3RCS0q+mwhtJH4ayAaWipft7QREFFzbIwMM/w4A8lfK6v2aGCX+7zcQKCIWH0jrOzs6rVaq1ePD8/r6anp/XbK9WxJqAaGxvrXTM5OVnkbzECCWU+4aOvU5qldCqluyh9p7ZKeUrTBHUjpdNSPod59kHK5/qajZQ26BMQBIQEICwtoE6no4aHo12SY4H4IERH+ZIKnBRL7E4X+tA0QV2quE+DBx9pcXFRzczMrAoCLC3Fe43JbNOtz8cp/RcvIAaYdciD1iZkvvXOhVqn1VYM94DY2Cx0Fvb+rb62XB0vyCSoovazq/m0CHTrEW0hIIw+nKsCM6h3DwgklActXE+0KCNU5hCugaiQp6iJV/d3SpxZIE+pMn3JF0fWFgod1iKDfU7mwwON1gMtRJxZlqGFel0F5mOcuXYPpfvjygQoD2JCvn7mYAJ1f6cXF8hTtkxf8h1H00y+n1C6Gy+0qNBihFqLf1M6NUMLtVux4wLCiLRO36V0L6UTdIsEMxCeP20OasFSHXoOkLATQ/CbpgnqmOYEDzhaDLQ8zJQKvFkYcIXzIuztg1jeo/SaCrx1PSL9pLf4+Dal8yEo9M9Qju4vRcUKszAkKAn995ymCWoVPMRoPUJmHHiSUz96nkC0OroPxdzCx5sp/RYv0PpFRHsMJMiVUAv5z7x/h+AWTRRUz8wKe9+Y9/PeKMZL9zwfYdP9ldKaSD/pZ5Ru4tfvUDoj7BUkJvLWQXCLJgoKoTUIGTqZ30Ng7+7du/e+O++8M+s9XuN7aJNwRR0fsvNZSo9TOo/fY0D5Yf3hwYMH21u2bLk6dP2LSqK8vaeJgtoad3L37t1jOQS1Sb9AQCkGPmOuQX/tc4mV2Lp1gfLdkvS54CerguJI4yQ26QG+nPiSz0aZvuS7qM+zUUWZTuVL+MGMZVVQaZlQWJ6b+pbPRpke5dsk32l2mmjyCUJliKAEwSAiKEEwiAhKEAwighIEg4igBMEgIihBMIgIShAMIoISBIOIoATBICIoQTCICKoEvLTWWtv1ENxBos2L572G0pcpnUX5sOLrjyouz1Y+iTaXaPP85MlL12K6782UHlDBdPhvUToa3rWiqrpKtLk7+eIQky8nbOZBUHuwDjj/em+mdIRez8vOf81GBJUfLCTRCS+qDxFBTCoQ2pS1mgnWEUHlgDclw6oqm2M+blPaT9fskVaquYig8oH1vrD5WHRBFsUL6i8p2Z+20YigMhLazDnNpEMrBbNPBNVQRFDZganXpZaonXINPpsj8Y3GtWLC4COCyg5apzQx6e1fICR4/kRQDUQElQF2RmAt5Swru0J0aM1kT9oGIoLKBgTSyei9g2NiVvakbSYiqGxAUKnmngZ9JxLTMudJ2rtWGFBEUH3Iae5p0EoV2k1N8BsRVH/02FOewdoO5xMahkvR5th68pMqWGD/Esr3Bzo+ooLNy6ooL2veGyi9kPL9xOXDToijdP56Or6bs7yi9awqn0Sb+xRtzgOm2IK91xJQ+rEKIri3UPoppc1Zx3RMR5uzuXcJpS8ktVBJZdL5H9Dh3aT6+BJRLdHm+bBq8rGY9vPbEf3Q8hYxD9ERgagQ2zZLVczj3YuCf9CYkj2fGoU1QUXEtC3BxYwQHkyLmKTPbXjMyghCD/AKDcKKoFhMR1TwsE4ljddw5AEGSNFK1SooriMEUTQuD4KaNVcjwQdstVB6TlFfVzRP4pu00ErB3FsuGpPH0edK4vqaRe2CogcMD6qe5ZoVDKrCaVGnoMZUxsHcFNACYwxLBNUQahUUm1FonfJOwoPZN52yn20VQPhlnSH4G2WAt0HU3UIdN308C9yXQuuEh7xyQXEr2jUgXghKHBMNojZB8UOaNH08C3qK+UwNQacmzD0gjomGUWcLhQdrT8lOfl1Bpyij9GIr4phoHrUIilsn9J/KzhGq3DnBdVV9ZubmAUISx0RDqKuF6onAgKnWW6oLIUEVrixkytzTQEjimGgIlQuKAyuRTJhQyzWsLGTE3AshjokGUXm0OaUbKT1FaZiDTTPlSynvdUo7WVh58mUpE5Hu+E66OSKs+5WJQN+xmPs5FVGdgkSbOxRt/mkVTMkYyWOipZXHi6DcTKkV7eeUjTZXQeu0kOceGcqEY+JBFURdLOfIV7Q80/kk2jwHlZl8t91224HFxcUrKP2j3W4b6+/wmBSEZLqvc6YKBJVnZm5W8PeP8lEYYCoRFEy7ubm5K8bHx1Wr1TqnAidCFWNS2JLGxGBuHNrTZ/IHQHCQSgQF8Wzfvv1Venn5Sy+99IZpj1xoTArOCVPLdUFQ3zd0rygSgtQQKjP5FhYW0NG7iR7+JyoqAi50I4LiTvc6Vd34Flqo8YruLThE1W7zPOtB5EWPSY0bGIRFFMdTFYY0SQvVELxd9SgUMNt3ieQ06B4QE6I47jdVtyi8Vp+e2i9T4gcYbwXFQFCHirZSbOpht4w61qyQtfoagNeCCu0cOJsw0JtIZG7WUonBy6yI2dcAvBYUwEbRHNAK0+2ZHFkhpm6ejaZL4nsI0mWUXqR0VuT8e5TOqL86buK9oBgMxi5Suo7E9SkVPLy9FIlOQAsxqf6/qmudy5PB0zddY3mmOZ/SqTHnT6u7Ii4zEILiuUYjJJh9KjCrMIjaaw1CMVrhaRQzFpYlQ7kt33fl6Ha7qtPpqKWlJTU7K3MnowyEoEL8Imb1V4ioxW+7tib6sVcSQkJ9vPX0tVotNTY2pvbske2v4nBpbfM68rVyrlFuoswwb1K6ha937buJA9H3uyjfjevXr//dgQMHXl67du1V0Yssf6eV53Mp2tyLfHWVSddipdyWnhrv+nfDkf1rKLWPHj3aITG9Fncd3RczCh60WVcb+eIYNJPPdbTJ5wVspv459LC1Ei69rK46uU6lgtq5c+daFXjb4CE6mU+vqMDV+hVKT1ZZvoMMxCpIcEho58ToqDe/D7VQqaD27t0LN/GFkdMwVjFuAY9cowQVWgXJ6wFeOCUOHTpkuxpOUqmgWq3WpTjil2x5ebn3q4ZfNP5VO6XKsh1GTzb00XWOPa/wI3lC6Nw7lB62Ux33MCEoeHh+Ren0pAva7baanp7uuVzhbm24maAF5aPr/NuchARMCApR2oliApOTk2rbtm09IYUGAwuvpuI5sqzYAGPM5ENHFSkKBASTDy0UPp+ZmVFzc3OmivUR2YjNc7gPDCsDR3g+MdthBJ8ZExQ6qkhxoP8EQWGNCQiq4WiTT/AXRNy0SVjoTy6FA6xNCAqDfVvTLhgeHu71o3TYSpPRkw1VsGahj/2oxhOKxRzmDQFXFyEyIagplbzS6n9QBlompqn9pigw+9bZroRQDBIQtrOd4tdoIVY9tpW6zQ8fPvzMhg0brgudWgkdD1ZZtuOIoDxG95dUjIVRqaA2btyI+UgnVlmGp+AXreg+WV7AUf4Xq3rN2muqLI/+pqvp8BlKjyZNwak6lm83pW9UXIaP4J9+u+1KVAzs/PWUHq2xzEqfNxLRcySqO1SwjslhOj4f3Y0zPH3jmyn3woLxm4pUos99TZdXuJ41l/kRSmdRvntUENdYdXll8l1VcEoEHFWtmv//VT1vr4Ren6eCmcvnIl/0wvD0jYdSKllo+SvKty7tvhWUV3iZrrrLpHxfpcPLBaZU1F3P1GcjJd/v6bCV8uZuoXLW9e+UPqwChxf65rrFwOtM3Y2s5bHJ9xtl0eR7uuL7+8yfVDDAO5Cucx4eSJruYZJzEs4b9yjD5KPDc2nXyHwoe/xReRSCxCtLAdS5XeEOkoWYn5/vjXciGgdHhLvZQARlD7RQX7RdiRyM6ogAXm3XqZAXBF0fOXKk9xriEkE1j14L5dEqSKMJr50AYqLWaQgtlM1YURGUPbCRgverILkEwtow585mALYIyi468twHQfVaUXY0ONV/AiMjI71WCmFuExMTIqiG4tPcKERXo2MCQTm3KB8EpKcQicnXXLzZiM3AHlyVomcx2J7NIIKyS6+F8sgx4SLYwABRDlj4ZyV0/m82KiOCsghvxyOOiXKsrmTrwoZ2Iij7+OSYEPoggrKPT44JoQ9N2yzApTJ1vvcpXZljB8W663lRid0dffn/y2YBJvPZKFPnoyPGdO6m1MnimLBQz02+fad15YtDTD7LhBwTaAWcdk0L/RFBuQF+HeHpE0F5jgjKDbwZ4BXSEUG5AVqoWRng9R8RlAPw7FY4J6Qf5TkiKHeQftQAIIJyB/Sj7EwzjYEXxEe/DptsY4WfPXWYozwb+AY6YolvtNr4ock0pOACIih3wIMzF14nu25CIkJCawmR/0UFpugYfb6tygeb7r/IZT2uggFv1KE3ZYRNYtQnTWRrq6pbVkRQjsDjUbofNV9n2bwAC3aS0CKC2TnBdcI6d49Rwg72aD2S1rEvWwcIB387VtQdDg+0hraP0ek4ke3YsWP74uLiBdu3b79rYWGh6NqMpRFBuYXuR9UGPZSYjQdBYdLgRFzryLvBY1GWRRwraqUg6HkW8TGxjVwnpNX+ZVhkZ5999ud37dp1AU+Bv7yCumVGBOUW+LWdrqMgnsoOMaFVgCnXSbuew6S6XD+jKx5xC5lrJnBEZDO33nrrmySmC5999tlXba14BERQboGHo/J+FItpP78dydHi4IGvYgkxKGC+TMu3b9++j9HfdRPd4wmD9cqNRJvbKzMpH5YX+xp9lrTqbtnysCMGhIF1Ae+jNNrnfuFoc4j8JHp/Lx1fyFFmGnAk4P4/CZVT9G9cVzAyXqLNTeazUWZSPjr/Szq0ku5ZpjwVmFUPUFqge2RyLkSjzen9Ah3WZFwLvG9dh4JtNTvhlsWV/0URxORzD/Rl0Lcx7U3D3knY7mUmugVLTnrufWWufug/DcxgtgjKMXgzZMT1TdJrI+5zdklDTFNl78n1Qz9vvOxKSNyXg6duosx9XEIE5SZ4UPHLXVpQ7EFDi/KIKYGqoH4m4g5Rt2XXNh4ogwjKTfDgHynr7RsKtuXU5pnJh7YXHW/gPgMXDCyCchAe3MSDhg57ob4Kiwmucbij50usCxEHBIX1BEf7jV/1AS3UNkN1cgIRlLvoManckQkhMbX1FjQm4cgJiAoiLSQoFnjX9jp6phFBOYp2TqicfamImCqJu2P0eoJFPYYDuRahCMpt0Er1ogiyXByKgKhaTECbpEWpPQi4DkRQboMHbjpLX4VbJkx/qENMepZxt4j7PBTYKi2UUB/snIBJhSjviSRR8TgTzMNaxBQCQioyyxit00C5yzUiKMeBU0GbcpjgF/6Mz+t+1ozBcaas6Oj4vI6PgXOXa0RQHoBWh6dOHKL0GJtMY5xwvu/0i4ooOssY9a6zJa0NiTa3V2befHh4P6SCEKJrKT1P6XuUXlHB7NV+40xVrW2eFh0fVyai3dGydlPu69T/QqLNC+BJXTHJ72mX1jbn6PjhuGviymQRLQ3C8xaHmHxCWfAgLua4fmD7T0AEJZSCp8b3TM4Mc590dPlA9p+ACEowgY4+72c26ehyGw6UWhBBCSaAkLK4zwfa3AMiKMEEOpA3MaKDzT20UJtrrVnNiKCE0nD0uZ4UmWTO6ejygTX3gAhKMAXMvrQF8Qbe3AMiKMEUOmriOG9fyNwbmLUjkhBBCUbgQF7EEkI4UW8fHBYDN5kwDhGUYBII6hAi5COxfTAFjc8cdhERlGAMniOlXei9wVueWtK1EAlvBRGUYBrM39rP0fE6mHfg+04aiTa3V6Yv+fpFm8dxuwqEdSKlR1R6ZHkcTn03Em1eAF/qaiFfarR5Aojv+zkdry2yG4Yv300cYvIJlcCDvW/brkfdiKAEwSAiKEEwiAhKEAwighIEg4igBMEgIihBMIgIShAMIoISBIOIoATBICIoQTCICEoQDCLR5vbK9CVfkWjzsmU6lU+izQvgS109iTYvW6YX+eIQk08QDCKCEgSDiKAEwSAiKEEwiAhKEAwighIEg2QVVNEF3n3JZ6NMX/KVWY/cl7/R2AYGmQSFBTeK3NyXfDbK9CjfW0XylSzTi3xx/A9Z/00iwUFKvgAAAABJRU5ErkJggg==) 5 . На рисунке изображен график производной функции , определенной на интервале . Найдите количество точек, в которых касательная к графику функции параллельна прямой или совпадает с ней. 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) | 2 Вариант. 1 . На рисунке изображен график производной функции , определенной на интервале . Найдите промежутки убывания функции . В ответе укажите сумму целых точек, входящих в эти промежутки. 2![](data:image/png;base64,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) 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. На рисунке изображен график производной функции , определенной на интервале . Найдите количество точек, в которых касательная к графику функции параллельна прямой или совпадает с ней. 3. На рисунке изображён график функции и касательная к нему в точке с абсциссой . Найдите значение производной функции в точке . 4. На рисунке изображен график производной функции , определенной на интервале . Найдите количество точек экстремума функции на отрезке . 5 . На рисунке изображен график производной функции , определенной на интервале . Найдите промежутки убывания функции . В ответе укажите длину наибольшего из них. |