а) Решите уравнение 4cos3x - 2корня из 3 (2cos2x -1)+3cosx = 2корня из 3
ЕГЭ по математике профильного уровня 07-06-2021 основная волна Задание 13 Дальний восток (13.1) № задачи в базе 2855
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 егэ по математике профильного уровня 07-06-2021 основная волна Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 4cos3x - 2корня из 3 (2cos2x -1)+3cosx = 2корня из 3 ! ЕГЭ по математике профильного уровня 07-06-2021 основная волна Задание 13 Дальний восток (13.1)
![а) Решите уравнение `4cos^3(x)-2sqrt(3)(2cos^2(x)-1)+3cos(x)=2sqrt(3)` б) Найдите 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
