а) Решите уравнение 7 x2 - 4x + 1 +7 x2 - 4x = 56
математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 9 Задание 12 № задачи в базе 3122
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку [-1; 4]
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 50 вариантов заданий ЕГЭ 2022 Ященко 9 Вариант ( из 50 вариантов заданий ЕГЭ 2022 Ященко) Алгебра Уравнение Показательные уравнения
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 7 x2 - 4x + 1 +7 x2 - 4x = 56 ! математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 9 Задание 12
![а) Решите уравнение `7^(x^2-4x+1)+7^(x^2-4x)=56` б) Укажите корни этого уравнения, принадлежащие отрезку [-1; 4] 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
