а) Решите уравнение 4 sinx + 4 sin(x+pi) = 5/2
Досрочный ЕГЭ 2022 по математике 28.03.2022 Задание 12 № задачи в базе 3330
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие промежутку
Ответ:
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Досрочный ЕГЭ 2022 по математике Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 4 sinx + 4 sin(x+pi) = 5/2 ! Досрочный ЕГЭ 2022 по математике 28.03.2022 Задание 12
![а) Решите уравнение `4^sin(x)+4^sin(x+pi)=5/2` б) Укажите корни этого уравнения, принадлежащие промежутку `[(5pi)/2; 4pi].` 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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
