а) Решите уравнение 4sin4 x + 7cos2 x -4 =0
36 вариантов ФИПИ Ященко 2022 Вариант 26 Задание 12 № задачи в базе 2727
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Математика 36 вариантов ЕГЭ 2023 ФИПИ школе Ященко ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 26 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 4sin4 x + 7cos2 x -4 =0 ! 36 вариантов ФИПИ Ященко 2022 Вариант 26 Задание 12 # 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 16 Задание 13
Графическое Решение
![а) Решите уравнение `4sin^4(x)+7cos^2(x)-4=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-5pi; -4pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
