Пробный ЕГЭ 12-03-2019 Санкт-Петербург Задание 18 Вариант 1
№ задачи в базе 1511
Найдите все такие значения параметра a, при каждом из которых уравнение имеет единственное решение на отрезке
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 18 с параметрами ЕГЭ 2019 Пробные ЕГЭ 2019 Пробный ЕГЭ 12-03-2019 Санкт-Петербург Алгебра Параметры Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Пробный ЕГЭ 12-03-2019 Санкт-Петербург Задание 18 Вариант 1
![Найдите все такие значения параметра a, при каждом из которых уравнение `(a+1)*tg^2(x)-(tg(x))/cos(x)+a=0.` имеет единственное решение на отрезке `[-pi/6; pi/2].` 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)
🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
