а) Решите уравнение cos^2(pi-x)-sin((3pi)/2pi+x)=0
Досрочный ЕГЭ 29-03-2024 профильный уровень Задание 13 Восток № задачи в базе 4191
а) Решите уравнение . б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
ЕГЭ по математике 2024 Досрочный ЕГЭ по математике 2024 Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение cos^2(pi-x)-sin((3pi)/2pi+x)=0 ! Досрочный ЕГЭ 29-03-2024 профильный уровень Задание 13 Восток
![а) Решите уравнение `cos^2(pi-x)-sin((3pi)/2+x)=0`. б) Укажите корни этого уравнения, принадлежащие отрезку `[-(5pi)/3; -pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
