Тренировочный вариант 282 от Ларина Задание 13 ЕГЭ
№ задачи в базе 1821
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 282 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Тренировочный вариант 282 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `sin(2x)+sqrt(2cos(x)-2cos^3(x))=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-pi; -pi/6].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
