СтатГрад 18.12.2019 Тренировочная работа № 2 по математике 11 класс Задание 13 Вариант МА1910212
№ задачи в базе 1977
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Пробные ЕГЭ 2020 СтатГрад 18-12-2019 Тренировочная работа № 2 11 класс по математике Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
СтатГрад 18.12.2019 Тренировочная работа № 2 по математике 11 класс Задание 13 Вариант МА1910212
Графическое Решение
![а) Решите уравнение `8cos^4(x)+3cos(2x)-6=0` б) Найдите все корни этого уравнения, принадлежащие отрезку`[-(7pi)/2; -2pi].` 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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
