a) Решите уравнение (4x^2+16x+15) (cos(x)cos(pi/2+x)-0.5)=0
36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 5 Задание 13 № задачи в базе 4090
a) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
ЕГЭ по математике 2024 Математика 36 вариантов ЕГЭ 2024 ФИПИ школе Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
a) Решите уравнение (4x^2+16x+15) (cos(x)cos(pi/2+x)-0.5)=0 ! 36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 5 Задание 13
![a) Решите уравнение `(4x^2+16x+15)(cos(x)cos(pi/2+x)-0.5)=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-2pi;-pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
