Тренировочный вариант 275 от Ларина Задание 13
№ задачи в базе 1621
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a)
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Ларин варианты 275 тренировочный вариант от Ларина Алгебра Схема Горнера Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 275 от Ларина Задание 13
![а) Решите уравнение `sin(3x)+cos(2x)+2=0` б) Укажите корни этого уравнения, принадлежащие отрезку`[pi/4; pi].` 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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
