а) Решите уравнение (x2 + 4x +2)(4 (3x+1) +8 (2x-1) - 11 ) =0
36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 14 Задание 12 № задачи в базе 3208
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку [-0,5; 0,5]
Ответ: ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 14 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Алгебра Логарифм Уравнение Показательные уравнения Ошибки в ответах пособий
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение (x2 + 4x +2)(4 (3x+1) +8 (2x-1) - 11 ) =0 ! 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 14 Задание 12 # у Ященко ощибка в ответе пособия # Задача- аналог 2545
Графическое Решение
![а) Решите уравнение `(x^2+4x+2)(4^(3x+1)+8^(2x-1)-11)=0` б) Найдите все корни этого уравнения, принадлежащие отрезку [-0,5; 0,5] 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
