а) Решите уравнение 2sin2 x + cosx -1 = 0
36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 36 Задание 13 № задачи в базе 2853
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 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 2sin2 x + cosx -1 = 0 ! 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 36 Задание 13
![а) Решите уравнение `2sin^2(x)+cos(x)-1=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-5pi; -4pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
