При каких значениях параметра а наибольшее значение функции f(x) = -ax^2 +4(a-2)x-3a+6 достигается на промежутке [0; 5]
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При каких значениях параметра а наибольшее значение функции достигается на промежутке [0; 5]
Ответ:
Ключевые слова:
Примечание:
При каких значениях параметра а наибольшее значение функции f(x) = -ax^2 +4(a-2)x-3a+6 достигается на промежутке [0; 5]
![При каких значениях параметра а наибольшее значение функции ` f(x)=-ax^2+4(a-2)x-3a+6 ` достигается на промежутке [0; 5] 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GziPjICHP3/wDCnyTCKNWZSWP8I60nnMbjywo2jqc85+n+etKZgJmUsoVEDEn3/wD1VHJdeXbec2Pm+4D79M05JtziJfnYDLNjAAqeiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiiikbPQdTSjiiiioJPnglk5wUOPpipY+Y1PsKdRRTWBB3Dr3HrTgcjIqOHo/++akopDywH40tFI3A/GloproHXB/AjtTY3O7y5Pvjv8A3h61JRRSEAjB6Uikg7W69j606iiiiiiiiiiiiiiiiiiiiiiiqjvHDeSu5OTGNq55PJ4H6UktqQkRQOwQ5MQfA6dqLgStDHGiiLewUL14684+lSeXLLIrSBUCqR8pzkmmfZZSIsyoTF90bODxjnmpHgkaSOTzF3qCOV459BmlSDZO0gc/N95cDk0G2iaRpGXczevbjFOWGNUCbcqP73P86eFAJIHJpaKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKKQnAzQoPU9TS0UVHJ82Ix/F1+lLKMwuB/dIoh/wBSn+6KfRRRTV4Yr+IqFZGW7aPA2kBvfnj+YpL24MKKqYMsh2qP61YUYUAnOO9A6k0tFIelLRRTJE3rwcMOQfQ0sb71zjB6Eehp1FFIy7h6EdDQpyPfvS0UUUUUUUUUUUUUUUUUUUUUUhAJBIGR0PpQpDAEdDUT/NdxDsqs348Af1qamu2wZxnsAO9RC7iKIxJBbouOfSpGkQw7y2FYdelRhiiKxdmbkAEjmkmuGiToN+7HtjqT+VNmkdoosZVnG4gewz/PFKZ3aOPYp3PwCwx264qzQSACScAdSabG6yIHXlT04p1RyuQVjT77d/QdzTkQIMDP1JzmnUUUUVFcKxTfH/rE5X39R+NPjcSRq69GGRTqKKKKRmCjLEAZxzS0UyaTy0yAWY8Ko7miJnaJTIu1+4znFPoooooooooooooopv3mz2FOoooJwMnpTIwcFm6tz9B6U5uVP0pltzbRH/YH8qkpNw3YzzS0U1+Bu9KinAV0m7AFWPse9UbNGvb5rtwfLQ4StUnAzSL0paKQ9DTA213/AAIFOQPyXIOew7U6iom/dyhv4X+U/Xsf6flUtFFFNb5WDduhp1FFFFFFFFFFFFFFFFFFFFFFQ3jOLdhGpZ2+UY96imhZEhYAsyMM7c8L6AUs8kzRq0Ubgbhu/vY9hTUkZZw3lSrGU7gkk57+lOk8ya4VAVQIu/BG7nOBn9ajW1uIhKI5EJfJ3YO7Pp7VLLC7RQrGEUowODyBwfzongZoolTDFGBO89aJbVpEcl8yGMqM9AT1qWWFJdu8Hj0OM+30p2weYH7gYHtTqjmAkHldm+99KSWRlKpGAXbJGTwAO/8AKpaht/nLzf3jhf8AdHT+p/GnzMyQuyLuYDIHrVS1LtcKzZG6P5s55PGevpn+dXqKiuJGjQCMBpHO1QemfeooWlS5EUswkLIWwFxtP+f5VaqG04hK/wB12X/x41NRRRRUMv7yZIuw+dv6fr/KhC0k7MGwiHbj19TU1QxfvJXkPRTsX8Op/P8AlTLi9WBj8jsq/fYDhasgggEdDRUCXSPcGIA8Ejd2yO1OumZLd3U4K/N+AOTUtFFFFFFFFFI3T3NKBgYFFFFMdhkLkDPJ57U0XMBOBNHn03ClaaMA/NVayvI2iSM/KVUD68VM9yn3Vb5voeKcJI41/iOOSdpNRxTAyM7CTB4UeW3A/KpRMp6LJ+KEf0qKR/Pfy9khjH3+Op9KUkSxbNsqjocDFN8xbeArHFIMcKNvU1WtJIYgoTezuP3mMnmr3np/dk/79t/hUckweRUAk2jliEb8B0qQ3CAfdlP/AGzb/CoDqCF0QRS5fOMrUiyr5oZhJkjH+rbj9KWS4UbACwyeSUNIrxI4Kls98g1J58fqf++TSPJFIhQtwRTY7qIoPMlRWHBycc0/7RB/z2j/AO+hSiaI9JEP/AhTg6nowP40HaRgkYpEORg9RxTqr3LvCDIjqePuN3+nvS2lwbiHcyFGBwyn1qeiiiiiiiiiiiiiiiiiiiiiio0i2zSSbs78DHpipKKKKKKR2CIzscKoyTVe2lDElwweTn5lIGOwBp1v+8d5v7x2r9B/9fJp10xW3fb94jaPqeB/OpEUIiqvAUYFRySkS+VGFMm3dhjgYqO0k89pJSMHOzGc4x/9c1NKsjKPLk2EHPK5z7UReZt/elS2f4RxUVxuWeGQRu4G4YX1OMf1qKJ0huJnnO2RiMAnPHoPXnPSraNuXcVK+zdajtOYN399mb8CSR+lTUUUUVE8OZDJ5jrkAEDGOPwpLMEWsZJyWG4k+p5/rU1QWfNsh/vZP5kmoJfm0xuuXbnHu1WisgiURsu8AcsMg0IZERmnZMDnKgjAqFJEnuY/K+6ilj8uOvT+tSXhxZzf7h/lU1FFFFMfzc/JsI9GyKQCVh8zKv8AujJ/M/4UeW+f9c/5D/Cl2v8A3/yFIqSgnMoI7fJz/OjY5bPmtgdgB/hS+X6u5/HH8qb9nTOd0n/f1v8AGlMEZ6rn6nNHkRYx5aY+lNiii3F1jQYOFwvp/k1Hc30cDFQrSOOSFHQe9WN6lS2flAzn2qrZR7YEZdzHYCB2zirEKFUy/wB88t9aaf30m0f6tT83ufSpqZI5GFXlm6e3vSooRQB/+ug8PnsaYg8x/MP3Rwv+NP2gEYAGTk+9KxIUkDJ7CkjTYuOpPJPqaVgCMGo449rKOPkXHT1qTGRzQQCOaAMUtFR52Tj0cfqP/rfyqSkKg9QD+FNMMZ6xof8AgIpPs8P/ADxj/wC+RTDbwiQHyk54+6KGto8/JBEPVio4pUtIEz+7Uk9SQM1KqKgwqhR7DFLRRRRRRRRRRRRRRRRRRRRRRRRRRRRRRUVyxEW1Dh3O1T6E9/wGTUiKERVUYVRgCorgbngU9DJ/IE/0qaoZbZZJfMDMjbdpK9xRHB5cpZGxGQMpjuOP5VNRRRTJkMkZQHG7gn2708AAAAYAooooopGAZSp6EYNCgKoA4A4FLUVurRho2HAYlT6g80x7RW3Ydxk7lGflU9c4+tWKbJGssbI4yrcEVD9jjBBUurDqQeSPQ+3FLN+9dYV6Ahn9gOQPx/lU9FFFFFFFFBOBQOBRRRTJWKocfePA+tORQihR0AqvHgRyMeWkdlH5kU9hmRSPufdPv6UlqQLWAHjMY/lT4p1lJC5455HUetSYxRRgZzjmigjPWgDAwOlIfvCloooqMsXYrGcYOC3+FLHH5YA3Mx9WOTT6KKZMhdPl+8OV+tKjB0DDuKdRRSMNwxSAkrnHzenvTBcxmNG5y4yFx835U5C7csoUdhnJp9FFFFFFFFFFFFFFFFFFFFFFFFFFFFFQvcbJGUxSkD+ILkGmPNG0iPsnJXOB5bY5/CpPPP8Azxl/75qGefcEKxy7kbcAYzz2x+RNSi5B6RTfimP50faMdYZgP93P8qPtSY+5N9PKb/Cj7QT92CY/8Bx/PFBncdbeX/x0/wBaT7Uv/PKb/v01KLhj923mI9cAfzNAnbcoMEoycZ4IH5GpqKjlhjlK7wTjoNxFEUKRcJux6Fif51JRRVf7IBK8iSyqznJw3H5GoriY25Ctcvk+iA4HqfaplimIBNyx91VRTWBVgrXjBj0B2A/yp/kMetxL/wCO/wCFH2cjpPMPxB/mKkRSq4LFj6nGf0pVULnAxk5PvS0UUUUUUUUnU/SloooqM/PMOeE/Un/P61JTFhjWRpFXDN1NOIATGOMVBbqVggJGcRgHH0FSqgDs+3DNjNPopCQoyxAHqaj88H7iO/8Aujj8zxS75SMrEB7O2D+maTfMOsSkf7L5P6gUnnqGO9XTHcrx+YqRXV/usG+hp1FFV5lKSB4SRIx5Ts3ufT61YooooqNPlkdP+BD8f/r/AM6kooopjqxPyNt9eM02KAQuxTkOcnPXNS0UUUUUUUUUUUUUUUUUUUUUVTuJJY5XYNwi71XswHUfWlguzLNtK7Q33QRzjHU1boqKQTFvkdFX3Uk/zqMw3DH5rohe4VAP8anjTy0C7mbHdjkmnUUUUUjZ2nHXHFUbSe5EkaXQH7wHbxggj1q75iB9m9d/93PNOoooooopkkUcuPMRWx0JHI+lOVQgwM49zmloooqlErx2k8lyiqz5Lc5JHYVOjGCyVnHMcYyPoKrPaxx20jzKJJ3HJPr6CrsZBjUg5GBz606iiiiiiiiiignApAMCloopGYKpY9AMmorRvMgEuMeYS2M5qaimyHEbH2NJAMQRj/ZH8qfQSACSQAOpNR72kH7rgf3z0/D1pViUHLZdvVuf/wBVPoopB1NNeJJMFlBI6HuPxpuyRDmN9w/uv/j1/nS+dtGZVKe/Ufn/AI0/IdeDkHuDSKip90Yz196dRRRRUcvysj+hwfof/r4qSiiiiiiiiiiiiiiiiiiiiiiiiiiimSSpEAXOATjNVL9TPNDbp/Fy59F4/wA/hVwKqndtUEDGfb0p1FRTw+cAPMkQD+4cZpn2GBiC6tIR3diasUUUUVWSS8LMHgjwDwd+Mj8jUqNKW+eNAPUOT/SqtzIZJx5f/LLjPX5zxj8BzTGsYoXgK5MgkBZyTz/nitGiiiiiiiiiiikd1jQu5AUckmqysL1wynMCHI/2z/gKsSxiWJo2zhhg4qH7MzEtLJvbbtGFwB749adal/KVHjZSigEnGCfapqaA29iSCvGBjpTqKKKKKKKKTqfpS0UUUdaaiLGoVFCqOgFOopk3+pf/AHTRCMQoP9kUrvtwAMsegFNEZY7pSGPYdhUlFFFFIvf60tFFRGABt0R8tvbofqKPOKHEy7fRhyp/wqWiiiimuu9GX1GKSJy8SsRg45Hoe9PooooooooooooooopKWiiiiiiiiikdVdSrDIPBqEW/lSK8Kr02sCeT75qpF5U5dpmMshchYSfu/h/WtCJSkSqTkgYp1FFFFFFFFVriUs32eBv3rdSP4B6042wWFEhIUoQwJGcn3pWhaS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🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
