Тренировочный вариант 273 от Ларина Задание 13
№ задачи в базе 1607
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие промежутку
Ответ: a) ; ; б)
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Ларин варианты 273 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Тренировочный вариант 273 от Ларина Задание 13
Графическое Решение
![а) Решите уравнение `(sin(5x)*cos(3x)-sin(7x)*cos(x))/(cos(2x)+sin(2x))=0` б) Укажите корни этого уравнения, принадлежащие промежутку`(pi/2; pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
