Тренировочный вариант 278 от Ларина Задание 13
№ задачи в базе 1722
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 278 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 278 от Ларина Задание 13
![а) Решите уравнение `sin(pi/3-2x)=-2cos^2(pi/12+x)-1` б) Укажите корни этого уравнения, принадлежащие отрезку`[pi/2; (7pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
