Решите уравнение cos(2x)- sin(2x) =cos(x)+ sin(x) +1
36 вариантов ФИПИ Ященко 2022 Вариант 18 Задание 12 № задачи в базе 2578
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 18 ( 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 cos(2x)- sin(2x) =cos(x)+ sin(x) +1 ! 36 вариантов ФИПИ Ященко 2022 Вариант 18 Задание 12 # 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 8 Задание 13
Графическое Решение
![а) Решите уравнение `cos(2x)-sin(2x)=cos(x)+sin(x)+1` 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
