математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 18 Задание 13
№ задачи в базе 2000
а) Решите уравнение . б) Найдите все корни этого уравнения, принадлежащие отрезку [-2; 4].
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Математика 50 вариантов заданий 2020 Ященко профильный уровень ЕГЭ Алгебра Уравнение Показательные уравнения Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 18 Задание 13
Графическое Решение
![а) Решите уравнение `6^(x^2-4x)+6^(x^2-4x-1)=42` . б) Найдите все корни этого уравнения, принадлежащие отрезку [-2; 4]. 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
