Un deslizador es una variable que toma distintos valores que se podrá incluir en una construcción, de manera que al variar su valor, las condiciones cambian y por tanto, el resto de objetos se[br]actualizan a los nuevos valores.[br][br]Supongamos que deseamos construir un cuadrado cuyo lado sea variable, por ejemplo, que tome valores de 1 a 5 cm, con incrementos de 0,5 cm.[br][br]En este caso, la medida del lado será variable, por lo que necesitamos una herramienta que nos facilite estos cambios de medida.[br]Esto se consigue con ayuda de la herramienta [b]Deslizador[/b] [url=http://wiki.geogebra.org/es/Archivo:Tool_Slider.gif][img width=32,height=32]data:image/png;base64,R0lGODlhIAAgAPQAAP////39/e/v79/f36+vr5+fn4+Pj2BgYEBAQBAQEAAAAAAAAAAAAAAAAAAAAAAAAAECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAyH/C01TT0ZGSUNFOS4wGAAAAAxtc09QTVNPRkZJQ0U5LjAQAiDF3gAh/wtNU09GRklDRTkuMBgAAAAMY21QUEpDbXAwNzEyAAAAB09tt6UALAAAAAAgACAAAARSEMhJq7046827/2AojmRpnmhKKoo6tQDMsXJMW3WXX3tGyz9KzycZFkNB383FbDonBASBeaANNr+sdssVGVgJAZNQuD7P6E1gzW673/B1es6MAAA7[/img][/url] que se encuentra en el bloque de herramientas que hemos denominado [b]Control[/b].[br][br]Una vez seleccionada esta herramienta, al pulsar en la vista gráfica,  aparecerá el cuadro de diálogo siguiente:[br][img 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[/img][br][br]Podemos observar que hay varios tipos de deslizadores: [i]número[/i], [i]ángulo[/i] o [i]entero[/i], y que cada deslizador, al igual que todos los objetos en GeoGebra, tendrá un nombre; en este caso, por defecto es a.[br][br]Además, tendrá unos valores asignados: valor inicial ([i]Mín[/i].), valor final ([i]Máx[/i].) y un [i]incremento[/i].[br][br]Podemos dejar el tipo y el nombre, aunque  necesitamos modificar los valores para ajustarlo al objetivo que nos hemos planteado. En nuestro caso, el valor mínimo será 1, el máximo es 5 y el[br]incremento será de 0.5.[br][br][img 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[/img][br][br]Al pulsar el botón [b]OK[/b], aparecerá lo siguiente en la vista gráfica.[br][br][img width=281,height=114]data:image/png;base64,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[/img][br]Podemos comprobar que ocurre al desplazar el punto que aparece en el deslizador; observaremos que cambia de valor, pasando por 1.5, 2, 2.5,…, 5, que corresponden a los valores e incremento indicados.[br][br][img width=244,height=83]data:image/png;base64,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[/img][br][br]Ya hemos conseguido la variable correspondiente al lado, por lo que el siguiente paso será construirlo.[br][br]El lado es un segmento, por lo que utilizaremos la herramienta segmento, aunque en esta ocasión recurrimos a [b]Segmento de longitud dada[/b] [url=http://wiki.geogebra.org/es/Archivo:Tool_Segment_with_Given_Length_from_Point.gif][img width=32,height=32]data:image/png;base64,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[/img][/url],  ya que eso es lo que necesitamos.[br][br]Una vez seleccionada esta herramienta, haremos clic en cualquier parte de la vista gráfica, aparecerá el cuadro de diálogo siguiente:[br][br][img 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P8A8CE/xouh2ZarkdQ8OXP22d47OS5jkmklR4njBG9y5DB2XBBYjjORj6V0n9q6b/0ErP8A8CE/xo/tXTf+glZ/+BCf41lUhGaszalVnSd4nLL4fux/zCLz/vu3/wDjtK3h24cAPo102PVrc/8AtWupGrab/wBBKz/8CE/xp39raZ/0ErP/AMCE/wAaw+q077nV9frNWZyn/COT7g39i3O4dDut8/8Ao2hvD92f+YRef992/wD8drrP7W0z/oJ2f/gQn+NH9raZ/wBBOy/8CE/xo+q0+4fX6xyI8K3l0r25sJbdZkaNpZpIsIrDBICOxJwTgY69xW745OfCN8fV4f8A0fHWkuq6azBV1KzJJwALhOf1rM8cf8ihe/78H/o6OtY04wi7HPUrTqyTkcvbf8e6fSii2/490+lFZFGxJ/yOmk/78v8A6Ikro1/5DVr/ANe8/wD6FFXOuM+NdIH/AE0l/wDREldKV263a/8AXtP/AOhRVovhZD+I0KKx7WeVvF+owNK5iSytmWMsdqktLkgdicD8hVW91y/gv7mSIW/2GyuobWaN0bzZGk2fMr7gAB5i8bTnB5GRWfWxZ0VFctY+INVlvbWS5Fp9jur24tEjjifzF8vzMOWLYOfLIxt75z2qne+ItYXR2vJRZm2vNMuLuFIlkSSLaFKqXD88NyV28jj1oHbWx2tFcfp2q6pB4iubae4int7nVvIVSjZiT7L5mFJcjqF7ddx78WYNd1TUTb2tp9kguZZbsmSWJ3QRwy+WBgMDuOV5zgYPHQUMX9fn/kdPRWR4UmnuPC+ny3UhkmaEF3Zy5J+p61r0AFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBR1v/AJAWof8AXrJ/6CayPHX/ACKd/wD78P8A6PjrX1v/AJAWof8AXrJ/6CayvHi48I3x/wBuH/0elaR2ZEt0cpbf8e6fSii2/wCPdPpRWZZtcDxxo+enmS/+iJK6eYqdctNpz/o0/wD6FFXLyf8AI66T/wBdJf8A0RJXSD/kNWv/AF7T/wDoUVWl7tyG/eG3vh/T769N7L9rjnaNY2e3vZoNygkgERuAcbj19aVtA0172K8eGRpoggG6eQqxX7rOu7a7DszAnpzxUktyqXsMEs9wpuro20IiVMKRCZcnIzjCN68kVe+wN/z+z/kn/wATUFlGPR7CLyNkGPs873EXzt8sj7tx6853tweOfpWLZ+C4lu7iXUJoriGaGWFYIUljRUkILj5pX29Bwm0deOmOo+wN/wA/s/5J/wDE0fYG/wCf2f8AJP8A4mjrcLmXceHNLuZJpJIZVeaRZWaK5kjIdV2hlKsNp28EjBI4OaQ+G9J+xRWa27xxRO8iGOeRHUuSW+cMGwSTkZwa1fsDf8/s/wCSf/E0fYG/5/Z/yT/4mgCvY2NtptlDZWcQit4FCRoCTtHpzVij7A3/AD+z/kn/AMTR9gb/AJ/Z/wAk/wDiaACij7A3/P7P+Sf/ABNH2Bv+f2f8k/8AiaACij7A3/P7P+Sf/E0fYG/5/Z/yT/4mgAoo+wN/z+z/AJJ/8TR9gb/n9n/JP/iaACij7A3/AD+z/kn/AMTR9gb/AJ/Z/wAk/wDiaACij7A3/P7P+Sf/ABNH2Bv+f2f8k/8AiaACij7A3/P7P+Sf/E0fYG/5/Z/yT/4mgAoo+wN/z+z/AJJ/8TR9gb/n9n/JP/iaACij7A3/AD+z/kn/AMTR9gb/AJ/Z/wAk/wDiaACij7A3/P7P+Sf/ABNH2Bv+f2f8k/8AiaACij7A3/P7P+Sf/E0fYG/5/Z/yT/4mgAoo+wN/z+z/AJJ/8TR9gb/n9n/JP/iaACij7A3/AD+z/kn/AMTR9gb/AJ/Z/wAk/wDiaACij7A3/P7P+Sf/ABNH2Bv+f2f8k/8AiaACij7A3/P7P+Sf/E0fYG/5/Z/yT/4mgAoo+wN/z+z/AJJ/8TR9gb/n9n/JP/iaACij7A3/AD+z/kn/AMTR9gb/AJ/Z/wAk/wDiaACiqfn2+5lW71B9jFCUtCwyDg8iPB5BpUmt3mjiN7fRtK21PNtjGCcE4y0YGeDQAzW/+QFqH/XrJ/6CazfHzIfB18AcnzIP/RyVd1MsfDuoh3LlYZ13HGSBuA6fSszxz/yKd/8A78P/AKPjq4rRkSeqOXtv+PdPpRRbf8e6fSioLNmT/kdNJ/66S/8AoiSukH/Iatf+vaf/ANCirmpP+R00n/rpL/6IkrpB/wAhq1/69p//AEKKtF8DM38SIL7/AJDWjf8AYYb/ANIZq6WueuIkl1Oyla5t4hZaibiRZZNpZTavHx77pB+ANbH9oWX/AD+Qf9/V/wAazNCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgCzRVb+0LL/n8g/7+r/jR/aFl/wA/kH/f1f8AGgCzRVb+0LL/AJ/IP+/q/wCNH9oWX/P5B/39X/GgDj9fvJYjpdo2qS6XZXN7eG4uon2FSrsUGfQml8M3dxf+GtGvLu6kubifU2aRpGJ2n94MD0GAOBxzWtdafZ3QeJtZga3MrSrDLHDIqsSWJG4epNEGn2kM0THWoCkc/nmNY4owz8gsdoGScnmgB+pf8i/qf/XO5/m9Znjn/kU7/wD34f8A0fHWlqDK/h3UmVgytFcEEHIIy1Znjg/8Upf/AO/D/wCj460jszOW6OYtv+PdPpRRbf8AHun0orM0NiT/AJHTSf8ArpL/AOiJK6Qf8hq1/wCvaf8A9Cirm5P+R00n/fl/9ESV0i/8hq1/695//Qoq1XwMzfxI0qKKKyNAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiqt7PNF5EVuE824l8sNJkqvysxJA68KeMik8nU/8An+tP/ANv/jlAFuiqnk6n/wA/1p/4Bt/8co8nU/8An+tP/ANv/jlAFuiqnk6n/wA/1p/4Bt/8co8nU/8An+tP/ANv/jlAFuiqlrNc/a57W6MTtGiSLJEpUMrFhyCTggqe9Nllu5b9rW2eGJYolkd5UL53FgAACP7p5zQBdoqp5Op/8/1p/wCAbf8AxyjydT/5/rT/AMA2/wDjlAFuiqnk6n/z/Wn/AIBt/wDHKPJ1P/n+tP8AwDb/AOOUAW6KqeTqf/P9af8AgG3/AMco8nU/+f60/wDANv8A45QBboqp5Op/8/1p/wCAbf8AxyjydT/5/rT/AMA2/wDjlAFuiqnk6n/z/Wn/AIBt/wDHKLWa5+1z2t0YnaNEkWSJSoZWLDkEnBBU96AGa3/yAtQ/69ZP/QTWJ43/AORV1D/fh/8AR8dbet/8gLUP+vWT/wBBNYnjf/kVtQ/34f8A0fHWkNmZy3RzVt/x7p9KKLb/AI90+lFZmhsSf8jppP8Avy/+iJK6NP8AkNWv/XvP/wChRVzkv/I56T/vy/8AoiSujT/kNWv/AF7z/wDoUVar4GZv40adFFFZGgUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAFK+O2704ntcN/wCiZKn89P71VtT/ANfYf9d2/wDRMlQeZQAzWb+dXsrK0nMEl7MYzOEDGJQjMSAeM/LgZBAznBxisTVNevtB862n1J7hIntZVuXhTzPLeYJIrKqgHgHBCg4PqMnUv7SLUIVR3kieNxJFLE2HjcZAYduhIwQQQSCCDVIaDbMjm4urm5nklile4kZd7eWwZFwFChQR0AHU9zmhb/1/X9eYGjoerPq6vqRuGSBi0aWhTDRFTg+Zkbg/HI6D361reen96sSKyig1Ke+ikkRrhQJYgRsdhwHxjO7HHXkAegq35lAFiBg+s3BByPssP/octCuE1i6JOP8AR4P/AEKWo7E51Of/AK9Yf/Q5aZcHGq3P/XCD/wBCloAv+en96sa6ubzUdblsLfUZdPgtoEkeSCNGkkZywA+dWAUBfTJJHIxzZ8ys+901bq6W7gvLmxuQnltLblCXTOdpDqynBOQcZGTg8nIA671rUNE0uI3rafPIGZXurm6FrEVB+XJ2nDsOwGMg8jgVVl8cSG3N1a6asttFYRX0zyXGxljfccKAp3MAp7gH1FIfDtsqWxt7y6t5rcSDz1KO8m8guW3qwySAcgA9hgcUkfhmxisJ7ITXBjnsksmJZciNd2McdfnP5CheY9P69f8AI1Br1zNqckFpYLNa28ixTzNPsdWKhsqhXDABlydwPXAOOcGT4gx32l6kbKS1inSxlubRoblZnULx+8Tb8jcqcfMOvPFaTaRH9vN1FeXUCSMrzQROqpMygAFjjd0CggMAccg85gHh6D7Fc2LX969rNA0CQmRQsCN2UBecdAW3EAfWhAvPyLWo+LDpmpW9tNFaiKd441Ml4FnkLkLuSLadygkZywPB44Gbuja1Nqq3E0lqlvBHM8MTCYu0mx2UkjaAo+Xjk/h3x7nw7b3N1JML27iSaWOaSGMx7XePbtbJUsPurwCBx061o2FrFp1u0ELOytLJKS5BOXcsenbLGjoT0Nnz0/vVXgYPrNwQcj7LD/6HLVfzKksTnU5/+vWH/wBDloGSa3/yAtQ/69ZP/QTWH42/5FbUP9+H/wBHx1ua3/yAtQ/69ZP/AEE1heNv+RW1D/fh/wDR8daw+Fmct0c5bf8AHun0ootv+PdPpRWRobEv/I56V/vy/wDoiSuij/5DNt/17z/+hRVzlwQnjHSWYgDzJRk+phkA/WugdpIb6C5SB51SOWNlRkBBYoQfmIGPlNbRV4Myk7TRr0Vnf2rL/wBAu6/7+Q//AByj+1Zf+gXdf9/If/jlZ8suxfMu5o0Vnf2rJ/0C7r/v5D/8co/tWT/oF3X/AH8h/wDjlHJLsHMu5o0Vnf2rJ/0C7r/v5D/8co/tWT/oF3X/AH8h/wDjlHJLsHNHuaNFZv8Aa8n/AEDLr/v5D/8AHKP7Xf8A6Bl1/wB/If8A45RyS7BzR7mlRWb/AGw//QNuv+/kP/xyj+2H/wCgbdf9/If/AI5RyS7BzR7mlRWZ/bDf9A26/wC/kP8A8co/tlv+gbdf9/If/jlHJLsHMu5p0Vmf2y3/AEDbr/v5D/8AHKP7Zb/oG3X/AH8h/wDjlHLLsHMu5p0Vmf2wx/5ht1/38h/+OU7+1pD/AMwy6/7+Q/8Axyjll2DmXc0aKzv7Ul/6Bd1/38h/+OUf2pL/ANAu6/7+Q/8Axyjll2DmXc0aKzv7Ul/6Bd1/38h/+OUf2rL/ANAu6/7+Q/8Axyjll2DmXc0aKzv7Vl/6Bd1/38h/+OUf2rL/ANAu6/7+Q/8Axyjll2DmXc0aKzv7Vl/6Bd1/38h/+OUf2rL/ANAu6/7+Q/8Axyjll2DmXct3NrDdxCOdNyhgwwSCpHQgjkH6VB/ZVv8A89bz/wADZv8A4qo/7WkH/MMuv+/kP/xyk/th/wDoG3X/AH8h/wDjlHLLsHMu5L/ZVv8A89bz/wADZv8A4qj+yrf/AJ63n/gbN/8AFVD/AGw3/QNuv+/kP/xyj+2G/wCgbdf9/If/AI5RyS7BzLuTf2Vb/wDPW8/8DZv/AIqj+yrf/nref+Bs3/xVQ/2w3/QNuv8Av5D/APHKX+2H/wCgbdf9/If/AI5RyS7BzLuW7aygtN5hVt0hy7u7OzemSxJptxYW91KssiusirtDxytG2PTKkEiq39sP/wBA26/7+Q//AByj+2H/AOgbdf8AfyH/AOOUckuwc0e5L/ZVv/z1vP8AwNm/+Ko/sq3/AOet5/4Gzf8AxVRf2u//AEDLr/v5D/8AHKP7Xf8A6Bl1/wB/If8A45RyS7BzLuS/2Vb/APPW8/8AA2b/AOKo/sq3/wCet5/4Gzf/ABVRf2u//QMuv+/kP/xyj+13/wCgZdf9/If/AI5RyS7BzR7kv9lW/wDz1vP/AANm/wDiqP7Kt/8Anref+Bs3/wAVUX9rv/0DLr/v5D/8co/td/8AoGXX/fyH/wCOUckuwc0e5L/ZVv8A89bz/wADZv8A4qj+yrf/AJ63n/gbN/8AFVF/a8n/AEDLr/v5D/8AHKP7Xk/6Bl1/38h/+OUckuwcy7kv9lW//PW8/wDA2b/4qpraygtN5hVt0hy7u7OzemSxJqp/a0n/AEDLr/v5D/8AHKP7Wk/6Bl1/38h/+OUckuwcy7kmt/8AIC1D/r1k/wDQTWF41/5FfUP9+H/0fHWlf3s15p1zapp1wrTwvGrNJDgEgjJw+cc1l+NHX/hGL75h88kIXnr++Q/yBrSKai7kSaclY562/wCPdPpRS24P2dPpRWJqa3iazEyB1kaKSJxJHIvVGByCPoa58fFKazJt73SUuZkODLFP5St/wEq2Pzooq4trYmST3F/4W1F/0AX/APA0f/G6P+FtRf8AQBf/AMDR/wDG6KK055dzPkj2E/4WzD/0AX/8DR/8bo/4WzD/ANAF/wDwNH/xuiijnl3Dkj2D/hbMP/QBf/wNH/xuj/hbMP8A0AX/APA0f/G6KKOeXcOSPYQ/FiE/8wF//A0f/G6T/ha0P/QBk/8AA0f/ABuiijnl3Dkj2D/hasH/AEAZP/A0f/G6T/hasH/QBk/8DR/8booo55dw5I9g/wCFqQf9AGT/AMDR/wDG6P8AhakH/QCk/wDA0f8Axuiijnl3HyR7Cf8AC04P+gFJ/wCBo/8AjdH/AAtOD/oBSf8AgaP/AI3RRRzy7hyR7APinAP+YFJ/4Gj/AON08fFiEf8AMBk/8DR/8boopc8u4ckew7/hbcX/AEAX/wDA0f8Axuj/AIW3F/0AH/8AA0f/ABuiijnl3Dkj2D/hbcX/AEAH/wDA0f8Axuj/AIW3F/0AH/8AA0f/ABuiijnl3Dkj2D/hbUX/AEAH/wDA0f8Axuj/AIW1F/0AH/8AA0f/ABuiijnl3Dkj2D/hbUX/AEAH/wDA0f8Axuj/AIW1F/0AH/8AA0f/ABuiijnl3Dkj2EPxZhP/ADAH/wDA0f8Axumn4rQH/mAv/wCBo/8AjdFFPnl3Dkj2E/4WpB/0ApP/AANH/wAbo/4WpB/0ApP/AANH/wAbooo55dw5I9g/4WpB/wBAGT/wNH/xuj/hasH/AEAZP/A0f/G6KKOeXcOSPYP+Fqwf9AGT/wADR/8AG6X/AIWrB/0AZP8AwNH/AMbooo55dxckewf8LVg/6AMn/gaP/jdH/C1of+gDJ/4Gj/43RRRzy7hyR7B/wtaH/oAyf+Bo/wDjdL/wtaH/AKAMn/gaP/jdFFHPLuHJHsH/AAtaH/oAyf8AgaP/AI3R/wALXh/6AMn/AIGj/wCN0UUc8u4ckewf8LXh/wCgC/8A4Gj/AON0f8LXh/6AL/8AgaP/AI3RRRzy7hyR7B/wteH/AKAL/wDgaP8A43R/wtiH/oAv/wCBo/8AjdFFHPLuPkj2F/4WxD/0AX/8DR/8bqvJr9x4tmjaZFt7SB98dunzHdyAWbuQM4wAOelFFRKTaHGKTOghgUQr9KKKKzND/9k=[/img][br][br]Tenemos que introducir el valor del lado que en nuestro caso corresponde al valor que tenga el deslizador.[br][br]Para que el lado vaya cambiando al variar el valor del deslizador, es necesario escribir el nombre del deslizador; en este caso a.[br][br][img 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pulsar el botón [b]OK[/b] aparecerá el segmento cuya medida coincide con el valor que en ese momento tenga el deslizador.[br][br][img 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comprobar que al variar el valor del deslizador, el lado se ajusta al correspondiente valor.[br][br]Ya solo queda dibujar el cuadrado con ayuda de la herramienta [b]Polígono regular[/b] cuyo funcionamiento ya conocemos. Seleccionamos la herramienta, marcamos A y B, indicando a continuación 4 como número de lados.[br][br]Aparecerá el cuadrado cuyo lado cambiará al mover el modificar el valor del deslizador.[br]