Резервный день Досрочной волны 10-04-2019 профильный уровень Задание 13
№ задачи в базе 1567
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) -1; 2 б) -1
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Резервный день Досрочного ЕГЭ по математике 10-04-2019 Алгебра Уравнение
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Резервный день Досрочной волны 10-04-2019 профильный уровень Задание 13
![а) Решите уравнение `log_{7}(x+2)=log_{49}(x^4)` б) Укажите корни этого уравнения, принадлежащие отрезку `[log_{6}(1/7); log_{6}(35)].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
