[br][b]La bisectriz es una línea (una semirrecta o recta) que parte desde el vértice de un ángulo y lo divide en dos ángulos iguales.[/b][br][br]Hay varias formas de construir con regla y compas la bisectriz de un ángulo. Se muestran de dos de los procedimientos.[br][br][img]data:image/png;base64,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[/img][img]data:image/png;base64,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[/img][br][br]La escena muestra dos segmentos. Desde el deslizador puede modificarse el ángulo entre ellos .[br]Determina la bisectriz de los segmentos. [br]La solución ha de ser una recta o semirrecta.
Circunferencia tangente a dos rectas, semirrectas o segmentos que se cortan.[br]Se detallan los pasos a seguir.[br]1. [b]Bisectriz.[/b] Selecciona la herramienta [img]https://geogebra.github.io/docs/manual/es/_images/32px-Mode_angularbisector.svg.png[/img] Bisectriz , dos posibilidades:[br] a) selecciona cada una de las semirrectas, en este caso se crean las dos bisectrices, puedes ocultar la exterior con la herramienta [img]https://geogebra.github.io/docs/manual/es/_images/24px-Mode_showhideobject.svg.png[/img] Mostrar/Ocultar objeto[br]b) Selecciona los puntos C, A, B o B,A, C , el punto de corte en segundo lugar. De esta forma solo se crea la bisectriz interior.[br][br]2. Construye un punto sobre la bisectriz .[br]3, Construye perpendicular a punto creado por una de las semirrectas,[br]4. Selecciona [img]https://geogebra.github.io/docs/manual/es/_images/24px-Mode_circle2.svg.png[/img] Circunferencia centro/punto y selecciona en este orden, punto sobre la bisectriz y punto en la semirrecta ya construidos.