Досрочный профильный ЕГЭ 29 марта Задание 13
№ задачи в базе 1546
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
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 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Досрочный профильный ЕГЭ 29 марта Задание 13
![а) Решите уравнение `2log_{2}^2(2cos(x))-9*log_{2}(2cos(x))+4=0.` б) Укажите корни этого уравнения, принадлежащие отрезку`[-2pi; -pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
