Решите уравнение 3^(2x+1) - 4*3^x+4
Тренировочный вариант 328 от Ларина Задание 13 ЕГЭ № задачи в базе 2565
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Ларин варианты 328 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Показательные уравнения
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение 3^(2x+1) - 4*3^x+4 ! Тренировочный вариант 328 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `3^(2x+1)-4*3^x+4` `=(sqrt(-x^2-x/2+1/2))^2+x^2+x/2+5/2.` б) Укажите корни этого уравнения, принадлежащие отрезку `[log_{2}(1/6); log_{2}(2/3)].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
