а) Решите уравнение 36log2 1/8 x-+ 4log1/4 x - 5 = 0
36 вариантов ФИПИ Ященко 2023 Вариант 20 Задание 12 № задачи в базе 3595
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку [0,5; 5]
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Математика 36 вариантов ЕГЭ 2023 ФИПИ школе Ященко Алгебра Логарифм Уравнение Ошибки в ответах пособий
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 36log2 1/8 x-+ 4log1/4 x - 5 = 0 ! 36 вариантов ФИПИ Ященко 2023 Вариант 20 Задание 12 # Ошибка в ответе пособия у Ященко :
Графическое Решение
![а) Решите уравнение `36(log_{1/8}(x))^2+4log_{1/4}(x)-5=0` б) Найдите все корни этого уравнения, принадлежащие отрезку [0,5; 5] 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
