36 вариантов ФИПИ Ященко 2019 ВАРИАНТ 5 Задание 13
№ задачи в базе 1307
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) ; , где ; б) ; ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 36 вариантов ФИПИ егэ 2019 математика ященко Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
36 вариантов ФИПИ Ященко 2019 ВАРИАНТ 5 Задание 13
![а) Решите уравнение `1+cos(pi/6-x)=sin^2(x)+0.5sin(x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[3pi ; (9pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
