[i]A partir de una circunferencia de centro A, traza el diámetro que pasa por un punto P de la circunferencia.[br][br][/i][br]Realicemos los pasos siguientes:[br][br]Trazamos la recta que pasa por A y P. Para ello, seleccionamos la herramienta [b]Recta [/b][url=http://wiki.geogebra.org/es/Archivo:Tool_Line_through_Two_Points.gif][img width=32,height=32]data:image/png;base64,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[/img][/url], pulsando sobre A y posteriormente, sobre P.[br][img width=416,height=233]data:image/png;base64,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[/img][br]Determinamos el punto de intersección de esta recta con la circunferencia. Utilizamos la herramienta [b]Intersección [/b][url=http://wiki.geogebra.org/es/Archivo:Tool_Intersect_Two_Objects.gif][img width=32,height=32]data:image/png;base64,R0lGODlhIAAgAPcAABEXFyAoKA4QEA8REVNaWrzFxbK6uq21tX2Dg+z19SQlJVpcXPn9/fz///T39+fq6v3///8AAPYAAPMAAOUAAN8AAM4AAMcAALsAALkAAGgAAEIAAH8CAjsJCUoODlIgIEY5OVJGRlBJSQ8ODlJNTUVCQnRxcYmIiP////7+/v39/fv7+/j4+Pf39/Pz8/Ly8vHx8fDw8O7u7uzs7Ovr6+np6efn5+bm5uTk5OLi4t3d3dvb29XV1dLS0tDQ0M/Pz87Ozs3NzcfHx8PDw8LCwr29vbm5ubi4uLOzs7KysrGxsa6urqysrKurq6WlpaSkpJ2dnZeXl5GRkY2NjYqKioeHh4aGhoKCgn5+fn19fXt7e3p6enl5eXh4eHR0dHFxcXBwcGpqamhoaGdnZ15eXl1dXVtbW1dXV1ZWVlRUVFJSUk9PT05OTk1NTUtLS0pKSklJSUdHR0ZGRkVFRUFBQT09PTs7Ozg4ODQ0NDAwMC8vLycnJyEhISAgIB8fHxsbGxoaGhkZGRgYGBcXFxUVFRMTExISEg0NDQwMDAsLCwkJCQcHBwYGBgICAgEBAQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACH/C01TT0ZGSUNFOS4wFwAAAAttc09QTVNPRkZJQ0U5LjBCPKT1ACH/C01TT0ZGSUNFOS4wGAAAAAxjbVBQSkNtcDA3MTIAAAADSABzvAAsAAAAACAAIAAACP8AUQgcSLCgwYMIEypcyLBhwThGVDiciMYRHiITHfp482jMjIwNkQgitAQkQxhcHKWpYXKhED99erRckaTOwRhrFCnJ2ALKHkdtEK4A40hKwxxV+BAKw2MhlEdeFP4ww8gPFRkOmTTqgqIBhIEphrBplOdJC5BLBhAIQcKAiiZ3Gtk5kqIligUaKlzwEMCQmCB2BSb4MCFCBAwlHgQeWKCDBMMZTCxmgQSOAAUcKFjYcMCuiyh+Fp0J4gABCBEATpi0cWVQoi86CDJA4WQEkIk7xiAihOVGQjl0GKo44gaRHScvFvY4FGWhnkdzikzUEohlQjI+QNIAlGUxwimEcHgmN/jCz5bxBq38iYGeYI5CTdoTLKNG/kAjg8Tbd+EHin2BatRnUEAAOw==[/img][/url] para obtener el punto C.[br][img 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la recta anterior. Para ocultar un objeto hay que seleccionarlo, utilizando la herramienta  puntero, pulsando a continuación el botón derecho para que aparezcan las opciones que permitirán modificar las propiedades de un objeto.[br][br][img 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sobre [b]Muestra objeto [/b]para que se oculte.[br]Repitiendo el proceso aparecerá de nuevo. [br]Recordemos que no es lo mismo ocultar que borrar, ya que al borrar un objeto se eliminarán también aquellos objetos que dependan de él.[br].[img 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último, dibujamos el segmento CP utilizando la herramienta [b]Segmento [/b][url=http://wiki.geogebra.org/es/Archivo:Tool_Segment_between_Two_Points.gif][img width=32,height=32]data:image/png;base64,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[/img][/url].[br][img 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[br]El punto P se ha creado sobre la circunferencia, por lo que como hemos comprobado podemos moverlo,[br]arrastrándolo con la herramienta puntero,  previamente seleccionada.[br][br]GeoGebra ofrece las opciones necesarias para animar de manera automática un objeto.[br][br]Para animar el punto P, lo seleccionamos previamente, pulsando el botón derecho sobre él. Como hemos[br]indicado, el botón derecho da acceso a un menú con las opciones necesarias para modificar las características de un objeto.[br][br][img 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/OrepabJNMl/YSLDfxDCsw+WVf7j+o9+oPIqhpyrfyTxwXl1p0qtm6sTtJjY9SpIyFPUFeDQBuW6NFbxxvKZmVcGQ9W96y9Zu7i4nTRdPcpcTrunmH/AC7xdC3+8eQv4ntVjUb2LRdNXyojJISIraAHmVz0X+pPYZNGi6Y+n2zvcyCa9uW8y5mH8Teg/wBkDgD0FAFu0tILG0itbaMRwxKFRR2FTUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFYZWZ9GCQLudhjGcZG7nn6VuVl2P/HlF9D/ADND1AyvsV7d3sDXNn5VtAd+zzFJdh0HB6CtmOWSRmDwPGB0LMp3fkakoqYxUVZAIw3RuvrkfpXJR+H9bl8Lx+GrqOwS1GFkuUnd32792QhQDPbrx1rrcgA59f6Ubh61QHNXvh/Uiuq2NlJbCz1Z98ksrN5kBYBXwoGGyBxyMe9Ol8NXJ03VLSOWIfa7yOeIsT8qKU4PHX5DXR7h60bh60LQDlPEXhe+1i8vXQWk0dzbiKF7l2zaHBBKoBhs5znIxXSWEUsGn28M4QSxxKr7CSuQMHBPap9w9aNw9aFoD1FopNw9aNw9aAFopNw9aNw9aAFopNw9aNw9aAFopNw9aNw9aAFopNw9aNw9aAFopNw9aNw9aAFopNw9aNw9aAFopNw9aNw9aAFopNw9aAwz1oAdpv8Ax6f9tJP/AEM1bqppv/Hp/wBtJP8A0M1boAKKKKACiiigAooooAKwfFljPJpM+o6ajjVrOJmtZI/vE/3SP4lPoa3qKAPJ/h5r19f+KGfXbuWdfJZbaW6XaI5SRlE4AyRnjrgV6xUF5ZW2oWz213Ak0LjDI4yDWQtrq2h/8ebPqliP+XeZ/wB/GP8AYc8MPZufegDeoqhp+tWOpM0cEpWdPv28qlJU+qnmr9ABRRRQAUUUUAFFFFABRRRQAUUUUAFFQ3V3b2UDT3U8cMS9XkYACsk6pqOr/Jo1uYID1vrpCBj1jQ8t9TgfWgC9qer2ulovnFnml4ht4huklPoo/r0FQacS2nwMylCVyVPVTnpUmmaJbabI9xue5vJRiW6nO6R/bPYewwKgilEGlo5OBgjOenJoAtF1VgpYAnoD3p1YUk0jh3DqFTb1Yhm/3an0S9857i23b/Kw2QchQSRt+vH60AawJAODjn+lOxIBn5qjf/VSfQ/yrzjTYre68JwvYWuqNrrgmK5VZwvmbzhi7fJt9e2KOoHpW5v7x/Ojc394/nXLyeJNQt01W4mgtmgsLgWsaru3zSttCknOFGW54qPU/E2saMJ7W5s7O4vRFFLAYS6xuGkEZU5JIIJ69/SgDrMsehP50bm/vH865PUtdvrKO8sdUtrSW4jjhnj8guqOjSqhB5yCCfXmotU8b/Y77UEil09Y9NcI8E7sJ7g4BbZg4HBwMg5NAHY5Y9z+dG5vU/nXGa9rmp6j4f1ybSo4EtLSJomaRmEznYGYqQcLtDDrnOO1Lf8Ai6fSY4lBs3WFYFaBmZ55QwXLjacIBn+Ic4+lAHZZY9z+dG5vU/nXIeIdX1W70rXxpkdutvp8bwu0jMJZG2bmKEHC7Qw65yfSqr+NjaRSRRT2CjT4IvMjupGE1y2wMQmDxwepByaAO53N/eP50bm/vH865V/FVzJqht4msLRD5Rhivy8b3SuAco33R1Ixg8jnrXU0ALub+8fzo3N/eP50lFAC7m/vH86Nzf3j+dJRQAu5v7x/Ojc394/nSUUALub+8fzo3N/eP50lFAC7m/vH86Nzf3j+dJRQAu5v7x/OjJPc/nSUUALpv/Hp/wBtJP8A0M1bqppv/Hp/20k/9DNW6ACiiigAooooAKKKKACiiigAooooAp6hpNjqiqLu3V2T7kg+V0+jDkVQNlrmnc2N6l/COkN7w4+kgH8wa26KAMT/AISWO2+XVtPu9PI6u0fmRf8AfaZAH1xWjaalY36B7S8gnU9DHIG/lVqs670DSL5zJcadbtIesgTa/wD30MH9aANGisX/AIRiCPi01HUrVR0WO6JH/j2aP7H1VBiHxFcAf9NYI3/pQBtUVijTNeA/5GMH62Kf40DStbP3/Ebkf7NnGKANqmSSxwrulkVF9WOBWR/wj0snM+uanJ6hZVQH8hTo/Cuio2+SyFy/965dpv0YkUAEvinShIYraWS/mHHl2cZlOfcjgfiRTPP8QajxDbQ6VCf47giWX/vlflB+pNbEcUcMYjiRUReiqMAfhT6AMq28PWkc63N20l/dLyJblt20/wCyvRfwFatFFABWVaKH09EJIDKRkHnqa1apLpiINqXFwqjoBJwP0oAw5tDujKix3RaNiPMc4VkGedoA7jitLTrH+z7Yxec8zM5dmYAcn0A4FW/7OH/P1c/9/P8A61H9nD/n6uf+/n/1qAEI3Iy+vH6VU0nTo9H0q30+KR5EgUqHfGTyTzj61c/s4f8AP1c/9/P/AK1H9nD/AJ+rn/v5/wDWoAyn8PWkttqVvLJI6ajP57HgGNsDBU+xUEVj654Vu7rTLlxe3GoalN5MSzEJEY41kDHaBwD1Oe9db/Zw/wCfq5/7+f8A1qP7OH/P1c/9/P8A61AGDJ4VS6S6a+1Ge6ublY0NwUVSiIwYKqjjkjk96mm0GX7Zcz2GrXNgl2we4jiRG3MAAWUkZUkAA4rY/s4f8/Vz/wB/P/rUf2cP+fq5/wC/n/1qAOf1LwoL5L6GDVbqyt9RH+lRRqrb2xjcCRlSQBnHXFRXXgyO5gurVNVuoLW7ZJJIkROZFCgNuIzj5R8vSul/s4f8/Vz/AN/P/rUf2cP+fq5/7+f/AFqAMDUfCv25L2OHVrmzi1BAt2kSIfMbbt3An7pIAzjripP+Eckgdzp2r3NgsyIs6xxo3mFVChgSPlbAAyK2/wCzh/z9XP8A38/+tR/Zw/5+rn/v5/8AWoAxtR8PyamHt59WuTYylTJbMiNnbjo5GVzgdPetWRJGMflzGMK2WG0HePTnp9RUn9nD/n6uf+/n/wBaj+zh/wA/Vz/38/8ArUAQRw3CtGXvDIF3bx5Sjfnp06Y9utT0f2cP+fq5/wC/n/1qP7OH/P1c/wDfz/61ABRR/Zw/5+rn/v5/9aj+zh/z9XP/AH8/+tQAUUf2cP8An6uf+/n/ANaj+zh/z9XP/fz/AOtQAUUf2cP+fq5/7+f/AFqP7OH/AD9XP/fz/wCtQAUUf2cP+fq5/wC/n/1qP7OH/P1c/wDfz/61ABRR/Zw/5+rn/v5/9aj+zh/z9XP/AH8/+tQAum/8en/bST/0M1bqK3gW2hESFiAScsckknJ/nUtAH//Z[/img][br][br]Una vez que aparezca el menú anterior, bastará con pulsar sobre [b]Animación [/b]para que el punto P comience a moverse sobre la circunferencia.[br][br]En la esquina inferior izquierda aparecerá el botón [img width=25,height=27]data:image/png;base64,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[/img]que permitirá detener la animación.[br][br]Para reiniciar la animación, bastará con pulsar el botón [img width=25,height=25]data:image/png;base64,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[/img]que habrá sustituido al botón anterior.[br][br]

A partir del ejemplo anterior, detenemos la animación del punto P para mostrar alguna opción más que ofrece GeoGebra.[br][br]Dibujemos el punto medio entre A y P, al que llamaremos M.[br][br]Para ello, seleccionamos la herramienta [b]Punto medio o centro[/b] [url=http://wiki.geogebra.org/es/Archivo:Tool_Midpoint_or_Center.gif][img width=32,height=32]data:image/png;base64,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[/img][/url]que encontramos en el mismo bloque de la herramienta [b]Punto[/b]. Una vez seleccionada la herramienta, pulsamos sobre A y después, sobre P.[br][br]Aparecerá un nuevo punto, al que el programa por defecto, llamará D ya que sigue el orden alfabético. Lo[br]renombramos para llamarlo M.[br][br]Pulsamos el botón derecho sobre M para que de nuevo, aparezca el menú con las opciones para cambiar sus características.[br][br]Podemos observar que la primera línea que aparece en este menú nos indica el nombre y la definición del objeto. En este caso, aparece Punto M como punto medio de A y P.[br][br]En esta ocasión pulsamos sobre la opción [b]Rastro[/b].[br][br][img 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UUAH9l2P/PrH+VH9l2P/PrH+VFFAB/Zdj/z6x/lR/Zdj/z6x/lRRQAf2XY/8+sf5Uf2XY/8+sf5UUUAH9l2P/PrH+VKNMsgQRax5ByOKKKALVFFFAH/2Q==[/img][br][br]Aparentemente no hace nada, pero al pulsar el botón Play [img width=25,height=25]data:image/png;base64,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[/img] para animar el punto P observaremos que el punto M va dejando el rastro por donde va pasando.[br][br][img width=265,height=220]data:image/png;base64,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[/img][br][br]El resultado será una nueva circunferencia con centro en A y radio AM.[br][br]Es necesario aclarar que el resultado obtenido no es un objeto para el programa ya que es solo un trazo[br]como podemos comprobar si en esta ocasión, cambiamos el radio de la circunferencia inicial, variando o mejor dicho, moviendo el punto B.[br][br][img width=248,height=217]data:image/png;base64,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borrar un rastro, antes de comenzar una animación, es necesario pulsar la combinación de teclas [b]Ctrl[/b] – [b]F[/b].[br][br]Si no deseamos cambiar el radio de la circunferencia inicial, bastará con ocultar el punto B.[br][br]