Решите уравнение 49 в степени cos квадрат x = 7 в степени корень из 2 cos x
математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 20 Задание 12 № задачи в базе 1802
а) Решите уравнение . б) Найдите его корни, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 50 вариантов заданий ЕГЭ 2022 Ященко 20 Вариант ( из 50 вариантов заданий ЕГЭ 2022 Ященко) ЕГЭ по математике 2021 Математика 50 вариантов заданий ЕГЭ 2021 Ященко ЕГЭ 2020 Математика 50 вариантов заданий 2020 Ященко профильный уровень ЕГЭ Алгебра Уравнение Показательные уравнения Тригонометрия Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение 49 в степени cos квадрат x = 7 в степени корень из 2 cos x ! математика 50 вариантов ЕГЭ 2022 профильный уровень Ященко Вариант 20 Задание 12 # Математика 50 вариантов ЕГЭ 2021 профильный уровень Ященко Вариант 5 Задание 13 # математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 15 Задание 13 # Аналог 929
Графическое Решение
![а) Решите уравнение `49^(cos^2(x))=7^(sqrt(2)cos(x))` . б) Найдите его корни, принадлежащие отрезку `[2pi; 3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
