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Консультация № 193821
04.11.2018, 19:41
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Здравствуйте, уважаемые эксперты! Прошу вас ответить на следующий вопрос:
задача 1-20 даны вершины треугольника ABC. найти 1) длину стороны AB; 2) уравнений сторон AB и AC и их угловые коэффициенты; 3) внутренний угол Aв радианах с точностью до 0,01; 4) уравнение высоты CD и её длину; 5) уравнение окружности, для которой высота CDесть диаметр. A(-7;2) B(5;11) C(3;-3)
задача 1-20 даны вершины треугольника ABC. найти 1) длину стороны AB; 2) уравнений сторон AB и AC и их угловые коэффициенты; 3) внутренний угол Aв радианах с точностью до 0,01; 4) уравнение высоты CD и её длину; 5) уравнение окружности, для которой высота CDесть диаметр. A(-7;2) B(5;11) C(3;-3)
Обсуждение
04.11.2018, 19:47
общий
Адресаты:
Вы согласны поработать над заданием вместе со мной или хотите получить готовое решение?
Об авторе:
Facta loquuntur.
Facta loquuntur.
08.11.2018, 10:25
общий
это ответ
Здравствуйте, 98765serzh345!
1)
(ед. длины);
2)
-- уравнение с угловым коэффициентом прямой 
-- уравнение с угловым коэффициентом прямой 
3)
(ед. длины),[/formula]
-- величина внутреннего угла 
в радианах с точностью до 
4)
-- уравнение с угловым коэффициентом прямой 
из уравнения с угловым коэффициентом прямой
получим её общее уравнение
с координатами нормального вектора
и коэффициентом
тогда
(ед. длины) -- длина высоты
решая систему уравнений
составленную из уравнений с угловыми коэффициентами прямых
вычислим координаты точки 
их пересечения: 
центр
окружности, для которой высота 
есть диаметр, расположен в середине этой высоты и имеет координаты
поэтому
-- уравнение окружности, для которой высота есть диаметр.
1)
(ед. длины);2)
-- уравнение с угловым коэффициентом прямой -- уравнение с угловым коэффициентом прямой 3)
(ед. длины),[/formula] -- величина внутреннего угла в радианах с точностью до 4)
-- уравнение с угловым коэффициентом прямой из уравнения с угловым коэффициентом прямой
получим её общее уравнениес координатами нормального вектора
и коэффициентом
тогда
(ед. длины) -- длина высоты решая систему уравнений
составленную из уравнений с угловыми коэффициентами прямых
вычислим координаты точки их пересечения: центр
окружности, для которой высота есть диаметр, расположен в середине этой высоты и имеет координатыпоэтому
-- уравнение окружности, для которой высота есть диаметр.
Об авторе:
Facta loquuntur.
Facta loquuntur.
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