Тренировочная работа №2 20.12.2018 СтатГрад ЕГЭ 11 класс профильный уровень Задание 13 (Вариант МА10209)
№ задачи в базе 1355
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) , где ; б) ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Пробные ЕГЭ 2019 СтатГрад 20-12-2018 11 класс Тренировочная работа №2 Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочная работа №2 20.12.2018 СтатГрад ЕГЭ 11 класс профильный уровень Задание 13 (Вариант МА10209)
![а) Решите уравнение `7/(1-cos^2(x))+9/sin(x)=10` б) Укажите 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
