ЕГЭ по математике профильного уровня 29 мая 2019 года Задание 13 Запад?
№ задачи в базе 1662
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 ЕГЭ по математике 29-05-2019 основная волна Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
ЕГЭ по математике профильного уровня 29 мая 2019 года Задание 13 Запад?
![а) Решите уравнение `cos(2x)+sin^2(x)=3/4` б) Укажите корни этого уравнения, принадлежащие отрезку `[pi; 2.5pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
