a) Решите уравнение (2x^2-15x+18)(sin x sin(x-pi/2)+0.25) = 0
36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 6 Задание 13 № задачи в базе 4098
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 (2x^2-15x+18)(sin x sin(x-pi/2)+0.25) = 0 ! 36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 6 Задание 13
![a) Решите уравнение `(2x^2-15x+18)(sin(x)sin(x-pi/2)+0.25)=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[pi/2;2pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
