а) Решите уравнение sin2x -2sin(-x)=1+cos(-x)
36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 12 Задание 13 № задачи в базе 4184
а) Решите уравнение . б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) ; б)
Ключевые слова:
ЕГЭ по математике 2024 Математика 36 вариантов ЕГЭ 2024 ФИПИ школе Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение sin2x -2sin(-x)=1+cos(-x) ! 36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 12 Задание 13
![а) Решите уравнение `sin(2x)-2sin(-x)=1+cos(-x)`. б) Укажите 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
