Решите уравнение log_{1/2}(3cos(2x) -2cos^2(x) +5)=-2
36 вариантов ФИПИ Ященко 2022 Вариант 23 Задание 12 № задачи в базе 2628
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 23 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Логарифм Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение log_{1/2}(3cos(2x) -2cos^2(x) +5)=-2 ! 36 вариантов ФИПИ Ященко 2022 Вариант 23 Задание 12 # 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 13 Задание 13
Графическое Решение
![а) Решите уравнение `log_{1/2}(3cos(2x)-2cos^2(x)+5)=-2` б) Найдите все корни этого уравнения, принадлежащие отрезку `[5pi; (13pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
