а) Решите уравнение 2cos^2 x -sqrt3 sin(x-pi)-2=0
ЕГЭ по математике 05.07.2024 (день пересдачи) профильный уровень Задание 13 № задачи в базе 4361
а) Решите уравнение б) Укажите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
ЕГЭ по математике 2024 ЕГЭ по математике пересдача 05-07-2024 Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 2cos^2 x -sqrt3 sin(x-pi)-2=0 ! ЕГЭ по математике 05.07.2024 (день пересдачи) профильный уровень Задание 13
Графическое Решение
![а) Решите уравнение `2cos^2(x)-sqrt(3)sin(x-pi)-2=0` б) Укажите все корни этого уравнения, принадлежащие отрезку `[-3pi; -(3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
