Пробный ЕГЭ 12-03-2019 Санкт-Петербург Задание 13
№ задачи в базе 1510
а) Решите уравнение б) Определите, какие из его корней принадлежат отрезку
Ответ: a) , ; , где б)
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Пробные ЕГЭ 2019 Пробный ЕГЭ 12-03-2019 Санкт-Петербург Алгебра Уравнение Тригонометрия
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Примечание:
Пробный ЕГЭ 12-03-2019 Санкт-Петербург Задание 13
Графическое Решение
![а) Решите уравнение `cos^2(x+pi/2)=-1/4*tg(x).` б) Определите, какие из его корней принадлежат отрезку `[-4pi; -3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
