Тренировочная работа 28 ЕГЭ 36 вариантов Ященко 2019 Задание 13
№ задачи в базе 1245
а) Решите уравнение б) Найдите его корни, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 ященко егэ 2019 математика профиль 36 вариантов Тренировочная работа 28 (36 вар 2019) Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Тренировочная работа 28 ЕГЭ 36 вариантов Ященко 2019 Задание 13
![а) Решите уравнение `2cos(2x)+8sin(pi/2-x)-3=0` б) Найдите его корни, принадлежащие отрезку `[(7pi)/2; 5pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
