математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 37 Задание 13
№ задачи в базе 2027
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Математика 50 вариантов заданий 2020 Ященко профильный уровень ЕГЭ Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 37 Задание 13
![а) Решите уравнение `(2sin^2(x)-sin(x))/(2cos(x)-sqrt(3))=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[(3pi)/2; 3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
