ларин егэ по математике 2019 профильный уровень Вариант 246 Задание 13
№ задачи в базе 1188
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 246 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
ларин егэ по математике 2019 профильный уровень Вариант 246 Задание 13
![а) Решите уравнение `(3+cos(4x)-8(cos(x))^4)/(4(cos(x)+sin(x)))=1/sin(x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[2; 5].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
