a) Решите уравнение cos2x +sqrt2 sinx+1=0
50 вариантов заданий 2024 Ященко, Вариант 21 Задание 13 № задачи в базе 3991
a) Решите уравнение б) Найдите его корни, принадлежащие отрезку
Ответ: ;
Ключевые слова:
ЕГЭ по математике 2024 Математика 50 вариантов заданий ЕГЭ 2024 Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
a) Решите уравнение cos2x +sqrt2 sinx+1=0 ! 50 вариантов заданий 2024 Ященко, Вариант 21 Задание 13
Графическое Решение
![a) Решите уравнение `cos(2x)+sqrt(2)sin(x)+1=0` б) Найдите его корни, принадлежащие отрезку `[-3pi; -(3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
