a) Решить уравнение 2cos2 x -cosx -1 корень из ctg x =0
Тренировочный вариант Ларина 90 № задачи в базе 714
a) Решить уравнение , б) Укажите корни, принадлежащие промежутку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями Ларин варианты Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
a) Решить уравнение 2cos2 x -cosx -1 корень из ctg x =0 ! Тренировочный вариант Ларина 90 # Задание 15 (13)
![a) Решить уравнение `(2(cos(x))^2-cos(x)-1)/sqrt(ctg(x))=0` , б) Укажите корни, принадлежащие промежутку `[-3.5pi; -2pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
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