a) Решите уравнение 3 2x+1 +5 2 2x+1 =17 6 x
Тренировочная работа №2 по математике 10 класс Статград 13-05-2021 Вариант МА2000710 Задание 13.2 № задачи в базе 2822
a) Решите уравнение б) Найдите все корни уравнения, принадлежащие отрезку [-2; 4]
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Пробные ЕГЭ 2021 10 класс тренировочная работа №2 по математике 10 класс Статград 13-05-2021 Алгебра Уравнение Показательные уравнения Однородные
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
a) Решите уравнение 3 2x+1 +5 2 2x+1 =17 6 x ! Тренировочная работа №2 по математике 10 класс Статград 13-05-2021 Вариант МА2000710 Задание 13.2
![a) Решите уравнение `3^(2x+1)+5*2^(2x+1)=17*6^x` б) Найдите все корни 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
