а) Решите уравнение 16cos4 x -8cos2 x + 1= 0
математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 6 Задание 12 № задачи в базе 3086
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
ЕГЭ по математике 2024 Математика 50 вариантов заданий ЕГЭ 2024 Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 50 вариантов заданий ЕГЭ 2022 Ященко 6 Вариант ( из 50 вариантов заданий ЕГЭ 2022 Ященко) Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 16cos4 x -8cos2 x + 1= 0 ! математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 6 Задание 12
![а) Решите уравнение `16cos^4(x)-8cos^2(x)+1=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[2pi; 3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
