а) Решите уравнение cos2x +sqrt3sin(x+pi)-1=0
ЕГЭ по математике 31.05.2024 профильный уровень Задание 13 № задачи в базе 4342
а) Решите уравнение б) Укажите все корни этого уравнения, принадлежащие отрезку
Ключевые слова:
ЕГЭ по математике 2024 ЕГЭ по математике основная волна 31-05-2024 Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
а) Решите уравнение cos2x +sqrt3sin(x+pi)-1=0 ! ЕГЭ по математике 31.05.2024 профильный уровень Задание 13
![а) Решите уравнение `cos(2x)+sqrt(3)sin(x+pi)-1=0` б) Укажите все корни этого уравнения, принадлежащие отрезку `[2pi; (7pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
