Пробный ЕГЭ 16-03-2019 Задание 13
№ задачи в базе 1524
а) Решите уравнение б) Найдите корни уравнения, принадлежащие промежутку
Ответ: a) , , где ; б)
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Пробные ЕГЭ 2019 Пробный ЕГЭ 16-03-2019 Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Пробный ЕГЭ 16-03-2019 Задание 13
Графическое Решение
![а) Решите уравнение `2sin(2x+pi/6)-cos(x)=sqrt(3)*sin(2x)-1` б) Найдите корни уравнения, принадлежащие промежутку `[ (5pi)/2; 4pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
