Решите уравнение 2log - Досрочный ЕГЭ 29.03.2019 Задача 13
№ задачи в базе 1554
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) ; б)
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Досрочный ЕГЭ 2019 математика профильный уровень 29-03-2019 Алгебра Логарифм Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение 2log - Досрочный ЕГЭ 29.03.2019 Задача 13
![а) Решите уравнение `2log_{3}^2(2cos(x))-5*log_{3}(2cos(x))+2=0.` б) Укажите корни этого уравнения, принадлежащие отрезку`[pi; (5pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
