Тригонометрическое уравнение
Задание 13 ЕГЭ по математике профильного уровня № задачи в базе 1648
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Тригонометрическое уравнение ! Задание 13 ЕГЭ по математике профильного уровня
![а) Решите уравнение `4cos^2.5(x)=sqrt(cos(x))` б) Укажите корни этого уравнения, принадлежащие отрезку`[(5pi)/2; (7pi)/2].` 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![а) Решите уравнение `4cos^2.5(x)=sqrt(cos(x))` б) Укажите корни этого уравнения, принадлежащие отрезку`[(5pi)/2; (7pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
