ларин егэ по математике 2019 профильный уровень Вариант 256 Задание 13
№ задачи в базе 1368
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 256 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
ларин егэ по математике 2019 профильный уровень Вариант 256 Задание 13
Графическое Решение
![а) Решите уравнение `4sin^2(2x+pi)-2(sqrt(5)-sqrt(3))*cos(2x-pi)+sqrt(15)-4=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-3/2pi; pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
