а) Решите уравнение 2cos^2 x +3sin(x+pi)-3 = 0
ЕГЭ по математике 31.05.2024 профильный уровень Задание 13 № задачи в базе 4341
а) Решите уравнение б) Укажите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
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 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 2cos^2 x +3sin(x+pi)-3 = 0 ! ЕГЭ по математике 31.05.2024 профильный уровень Задание 13
![а) Решите уравнение `2cos^2(x)+3sin(x+pi)-3=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
