Решите уравнение 2cos((5pi)/2-x)-sin^2(x)+2cos^2(x)=1
Лысенко ЕГЭ 2020 Математика профильный уровень 40 вариантов - Вариант 5 Задание 13 № задачи в базе 2088
а) Решите уравнение б) Найдите все корни данного уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Лысенко ЕГЭ 2020 математика профильный уровень 40 тренировочных вариантов Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение 2cos((5pi)/2-x)-sin^2(x)+2cos^2(x)=1 ! Лысенко ЕГЭ 2020 Математика профильный уровень 40 вариантов - Вариант 5 Задание 13
![а) Решите уравнение `2cos((5pi)/2-x)-sin^2(x)+2cos^2(x)=1` б) Найдите все корни данного уравнения, принадлежащие отрезку `[2pi; 3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
