Решите уравнение sin^4(x/4) -cos^4(x/4) = cos(x-pi/2)
36 вариантов ФИПИ Ященко 2022 Вариант 15 Задание 12 № задачи в базе 2549
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 15 ( 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:
Решите уравнение sin^4(x/4) -cos^4(x/4) = cos(x-pi/2) ! 36 вариантов ФИПИ Ященко 2022 Вариант 15 Задание 12 #36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 5 Задание 13
Графическое Решение
![а) Решите уравнение `sin^4(x/4)-cos^4(x/4)=cos(x-pi/2)` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-(3pi)/2; pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
