ларин егэ по математике 2019 профильный уровень Вариант 257 Задание 13
№ задачи в базе 1377
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) ; , где ; б) ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Ларин варианты 257 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
ларин егэ по математике 2019 профильный уровень Вариант 257 Задание 13
![а) Решите уравнение `(1+sqrt(3))/2*sin(2x)=(sqrt(3)-1)cos^2(x)+1` б) Укажите корни этого уравнения, принадлежащие отрезку `[pi; (3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
