а) Решите уравнение 3tg^2 x -5/cosx +1= 0
ЕГЭ по математике резервный день 20.06.2024 профильный уровень Задание 13 № задачи в базе 4348
а) Решите уравнение б) Укажите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
ЕГЭ по математике 2024 ЕГЭ по математике резервный день 20-06-2024 Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 3tg^2 x -5/cosx +1= 0 ! ЕГЭ по математике резервный день 20.06.2024 профильный уровень Задание 13
Графическое Решение
![а) Решите уравнение `3tan^2(x)-5/cos(x)+1=0` б) Укажите все корни этого уравнения, принадлежащие отрезку `[-(7pi)/2; -2pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
