Тренировочная работа №3 по МАТЕМАТИКЕ Статград 29.01.2020 Восток Вариант МА1910311 Задание 13
№ задачи в базе 2058
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Пробные ЕГЭ 2020 Тренировочная работа № 3 11 класс по математике СтатГрад 29-01-2020 Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Тренировочная работа №3 по МАТЕМАТИКЕ Статград 29.01.2020 Восток Вариант МА1910311 Задание 13
Графическое Решение
![а) Решите уравнение `sin((7x)/2)*sin(x/2)+cos((7x)/2)*cos(x/2)=cos^2(3x)` б) Найдите все корни этого уравнения, принадлежащие отрезку`[pi; (3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
