a) Решите уравнение 6^(2x-1) +2*25^(x-0.5) =16*30^(x-1)
36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 7 Задание 13 № задачи в базе 4100
a) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
ЕГЭ по математике 2024 Математика 36 вариантов ЕГЭ 2024 ФИПИ школе Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Показательные уравнения
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
a) Решите уравнение 6^(2x-1) +2*25^(x-0.5) =16*30^(x-1) ! 36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 7 Задание 13
![a) Решите уравнение `6^(2x-1)+2*25^(x-0.5)=16*30^(x-1)` б) Найдите все корни этого уравнения, принадлежащие отрезку `[0,5; 4].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
