Тренировочная работа №3 по МАТЕМАТИКЕ Статград 29.01.2020 Запад Вариант МА1910309 Задание 13
№ задачи в базе 2051
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
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 Иррациональные уравнения Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Тренировочная работа №3 по МАТЕМАТИКЕ Статград 29.01.2020 Запад Вариант МА1910309 Задание 13
![а) Решите уравнение `(9^sin(2x)-3^(2sqrt(2)sin(x)))/sqrt(11sin(x))=0` б) Найдите все корни этого уравнения, принадлежащие отрезку`[(7pi)/2; 5pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
