а) Решите уравнение 4 16 cos(x) -9 4 cos(x) +2 =0
36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 31 Задание 13 № задачи в базе 2832
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Показательные уравнения Тригонометрия Задачники Пособия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
а) Решите уравнение 4 16 cos(x) -9 4 cos(x) +2 =0 ! 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 31 Задание 13
![а) Решите уравнение `4*16^cos(x)-9*4^cos(x)+2=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-2pi; -pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
