Тренировочный вариант 359 от Ларина Задание 12 (13) ЕГЭ
№ задачи в базе 2947
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Ларин варианты 359 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 359 от Ларина Задание 12 (13) ЕГЭ
![а) Решите уравнение `7sin(2x-(5pi)/2)+9cos(x)+1=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(3pi)/2; pi/3].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
