математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 34 Задание 13
Тренировочная работа 30 ЕГЭ 36 вариантов Ященко 2019 Задание 13 № задачи в базе 1251
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: a) , где ; б) ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Математика 50 вариантов заданий 2020 Ященко профильный уровень ЕГЭ ЕГЭ 2019 ященко егэ 2019 математика профиль 36 вариантов Тренировочная работа 30 (36 вар 2019) Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 34 Задание 13 ! Тренировочная работа 30 ЕГЭ 36 вариантов Ященко 2019 Задание 13
Графическое Решение
![а) Решите уравнение `5(cos(x))^2-12cos(x)+4=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-(5pi)/2; -pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
