Точка D - основание высоты тупоугольного треугольника BAC; угол A - тупой, D - центр окружности радиуса
№ задачи в базе 150
Точка D - основание высоты тупоугольного треугольника BAC; угол A - тупой, D - центр окружности радиуса . Окружность пересекает AB в точке P, AC в точке M. . Найти AC
Ответ: 578
Ключевые слова:
Подготовка к ОГЭ 9 класс ГИА Задачи 25 ОГЭ геометрия сложная Геометрия Планиметрия Треугольник Окружность
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Точка D - основание высоты тупоугольного треугольника BAC; угол A - тупой, D - центр окружности радиуса
![Точка D - основание высоты тупоугольного треугольника BAC; угол A - тупой, D - центр окружности радиуса `[DA]`. Окружность пересекает AB в точке P, AC в точке M. `AB=272, AP=136, AM=64`. Найти AC 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