а) Решите уравнение cos2x -корень из 2 cos(3pi /2+ x) -1 =0
36 вариантов ФИПИ Ященко 2022 Вариант 12 Задание 12 № задачи в базе 3187
а) Решите уравнение б) Укажите 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 12 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение cos2x -корень из 2 cos(3pi /2+ x) -1 =0 ! 36 вариантов ФИПИ Ященко 2022 Вариант 12 Задание 12
Графическое Решение
![а) Решите уравнение `cos(2x)-sqrt(2)cos((3pi)/2+x)-1=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[(3pi)/2; 3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
