tag:blogger.com,1999:blog-25453057244971409542024-03-19T01:20:16.712-07:00APRENDIENDO GEOGEBRAAPRENDE A MANEJAR GEOGEBRA PASO A PASO.Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comBlogger12125tag:blogger.com,1999:blog-2545305724497140954.post-30784899402516997742016-02-24T03:57:00.002-08:002016-02-24T04:05:25.945-08:00ELIPSE<div class="MsoNormal">
<b style="mso-bidi-font-weight: normal;"><u>LA EILPSE COMO
LUGAR GEOMÉTRICO</u></b></div>
<div class="MsoNormal">
1º.- ICONO: <span style="mso-spacerun: yes;"> </span>INTRODUCE
DOS DESLIZADORES<span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">a</span></b> ”<span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">b</span></b> ” <span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNormal" style="text-indent: 35.4pt;">
Propiedades: Números de -5 a 5</div>
<div class="MsoNormal">
2º.- ENTRADA: <span style="mso-spacerun: yes;"> </span>REPRESENTA
EL PUNTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">C</span></b> = <b style="mso-bidi-font-weight: normal;">( a , b )</b> ”</div>
<div class="MsoNormal">
3º.- ICONO: <span style="mso-spacerun: yes;"> </span>INTRODUCE
UN DESLIZADOR <span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">f</span></b> ”<span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNormal" style="text-indent: 35.4pt;">
Propiedades: Números de 1 a 4</div>
<div class="MsoNormal">
4º.- ENTRADA: REPRESENTA EL PUNTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">Q</span></b> = <b style="mso-bidi-font-weight: normal;">( a - f , b )</b> ”</div>
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Propiedades: Punto sin relleno</div>
<div class="MsoNormal">
5º.- ENTRADA: REPRESENTA EL PUNTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">P</span></b> = <b style="mso-bidi-font-weight: normal;">( a + f , b )</b> ”</div>
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Propiedades: Punto sin relleno</div>
<div class="MsoNormal">
6º.- ICONO: <span style="mso-spacerun: yes;"> </span>INTRODUCE
UN DESLIZADOR <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">c</span></b> ”<span style="mso-tab-count: 1;"> </span></div>
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Propiedades: Números de “2f+0.1”
a “4”</div>
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7º.- ICONO: <span style="mso-spacerun: yes;"> </span>INTRODUCE
UN DESLIZADOR <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">d</span></b> ”<span style="mso-tab-count: 1;"> </span></div>
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Propiedades: Nº de “(c-2f)/2” a “2f-(c-2f)/2”</div>
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8º.- ICONO: <span style="mso-spacerun: yes;"> </span>DIBUJA
UNA CIRCUNFERENCIA<span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">i</span></b> ”</div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 1;"> </span>(CENTRO “ P ”, RADIO “ d ”)<span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNormal">
9º.- ICONO: DIBUJA UNA CIRCUNFERENCIA<span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">j</span></b> ”<span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNormal">
<span style="mso-ansi-language: EN-US;"><span style="mso-spacerun: yes;"> </span><span lang="EN-US"><span style="mso-tab-count: 1;"> </span>(CENTRO “ Q ”, RADIO “ c-d ”)</span></span></div>
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10º.- ICONO: SELECCIONA “INTERSECCIÓN” DE “i” y “j”</div>
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El programa representa los puntos
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">A</span></b> y <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">B</span></b></div>
<div class="MsoNormal">
11º.- ICONO: REPRESENTA EL SEGMENTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">r</span></b> ” = ” <b style="mso-bidi-font-weight: normal;">PA</b> ”</div>
<div class="MsoNormal">
12º.- ICONO: REPRESENTA EL SEGMENTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">s</span></b> ” = ” <b style="mso-bidi-font-weight: normal;">QA</b> ”</div>
<div class="MsoNormal">
13º.- SELECCIONA EL PUNTO “ A ” <span style="mso-tab-count: 2;"> </span><span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNormal" style="text-indent: 35.4pt;">
BOTÓN DERECHO <span style="mso-tab-count: 1;"> </span>Propiedades: Activa el rastro</div>
<div class="MsoNormal">
14º.- SELECCIONA EL PUNTO “ B ” <span style="mso-tab-count: 4;"> </span></div>
<div class="MsoNormal" style="text-indent: 35.4pt;">
BOTÓN DERECHO <span style="mso-tab-count: 1;"> </span>Propiedades: Activa el rastro</div>
<div class="MsoNormal">
15º.- SELECCIONA EL DESLIZADOR “ alfa ”<span style="mso-tab-count: 3;"> </span></div>
<div class="MsoNormal" style="text-indent: 35.4pt;">
BOTÓN DERECHO <span style="mso-tab-count: 1;"> </span>Propiedades: Animación </div>
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¿DEFINICIÓN DE ELIPSE COMO LUGAR GEOMÉTRICO?</div>
Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-83773064896521260282016-02-17T00:10:00.002-08:002016-02-17T00:18:20.255-08:00LA PANTALLA DE GEOGEBRA (ORDENADOR Y TABLET)<div class="separator" style="clear: both; text-align: center;">
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<w:LsdException Locked="false" Priority="60" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" SemiHidden="false"
UnhideWhenUsed="false" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" SemiHidden="false"
UnhideWhenUsed="false" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" SemiHidden="false"
UnhideWhenUsed="false" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" SemiHidden="false"
UnhideWhenUsed="false" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" SemiHidden="false"
UnhideWhenUsed="false" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/>
</w:LatentStyles>
</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Tabla normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-qformat:yes;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin:0cm;
mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-fareast-font-family:"Times New Roman";
mso-fareast-theme-font:minor-fareast;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;}
</style>
<![endif]-->
</div>
<div align="center" class="MsoNormal" style="text-align: center;">
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" 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" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><b style="mso-bidi-font-weight: normal;"><u>LA VENTANA DE GEOGEBRA EN LA TABLET</u></b><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEguhelCs6LB3NflIqgaxLqBqrwEFJRpSgq7IHirf17urxGyuZBEABpJ4FC84w8DyATUMu5sdpNci04s5N2iJLwxKjq9J-hiKz2luwSSQfqiCmp5B6zqx10iQcb4nC3gGnpvTfY3iF5TUlKb/s1600/geogebra+imagen.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="233" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEguhelCs6LB3NflIqgaxLqBqrwEFJRpSgq7IHirf17urxGyuZBEABpJ4FC84w8DyATUMu5sdpNci04s5N2iJLwxKjq9J-hiKz2luwSSQfqiCmp5B6zqx10iQcb4nC3gGnpvTfY3iF5TUlKb/s400/geogebra+imagen.png" width="400" /></a><br />
<div style="text-align: justify;">
BARRA DE MENÚS (controla las vistas y el tamaño
de letra)</div>
</div>
<div style="text-align: justify;">
<br />
ICONOS (tiene todos los elementos geométricos
que se pueden crear, pulsando en cada triangulito de un icono aparecen más
iconos relacionados con el inicial)<br />
<br />
VISTA ALGEBRAICA (aparecen las definiciones de
los objetos)<br />
<br />
<a 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" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a>VISTA GRÁFICA (aparecen los objetos, pulsando en
el triangulito pequeño aparecen las propiedades del objeto, por ejemplo,
cuadrícula, ejes, color, tamaño…)<span style="mso-bidi-font-family: Calibri;"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"> </span></span></span><br />
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<a 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" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a>BARRA DE ENTRADA (aquí se pueden definir objetos
a partir de otros ya existentes)<br />
<br />
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo1; text-indent: -18.0pt;">
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<w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="true"
DefSemiHidden="true" DefQFormat="false" DefPriority="99"
LatentStyleCount="267">
<w:LsdException Locked="false" Priority="0" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="Normal"/>
<w:LsdException Locked="false" Priority="9" SemiHidden="false"
UnhideWhenUsed="false" QFormat="true" Name="heading 1"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 2"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 3"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 4"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 5"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 6"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 7"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 8"/>
<w:LsdException Locked="false" Priority="9" QFormat="true" Name="heading 9"/>
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<b style="mso-bidi-font-weight: normal;"><u>LA VENTANA DE GEOGEBRA EN EL ORDENADOR</u></b><a 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Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-21565129446055310592016-02-11T08:58:00.000-08:002016-02-17T00:03:22.298-08:00CIRCUNFERENCIA<!--[if gte mso 9]><xml>
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" 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" 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TqdjjOXm5nL52QdLSLTbkGlgZlZ1osreZ7f32cveLWNmFrEowrGA7zmTAe/uiZ/t3n1qtzLnnlv7vd2qmHiuy3VeZbAI+xxUW6Ef0G4nwlop6WxsbHS9XRmG19Q4Zxt37tzpGtnJkyczxqqqqhwL1NTUMMYmTZrExcrzxs2bN8fHxxuNRp1Op0q+Q6LdniincLheHdR8t9vdeVk52Ny8OX51vDHLqMvQuea7X7GhyQzBKphoxwrt5omj3Var1fX2yMhItxtv3rzp2m6j0ei2gNVqZYwZjUYuVt6+1dvbO2XKFMaY7890DwQh1O5TF0/tPrV7UfWiR4oe8R3rfhPp4+7+WPmg9++9U8qmMDNbdeC73Ypxt7qg3U6EtfKcspBlWa/Xe97ouqQyfeG5gF7vdVjk/3y3Qnt7uzJd4/tH405ItLvzRqcjuP3OXfi+OuDdPfF/vluh/dt2ZmZxL3y3Wz3nu212G+a7gwba7URYq37brYy7Xc8bUYbV/oy7ebVbeajgnyYYEu2etXUWM7OHXn4o582c3ad2f9bx2aDaPeDdPeHVbvn7w+rkDclu55koMq7ngA8WYZ+Daiv0A9rtRFirftudmprKGNu5c6fjln379rkumZiY6DbfXVVVFYj57piYGMbYpUuXHLe0trYyxsaOHev/igZFSLRbmWrovtWtXFXOq6O3e8C7D83Kk5jnY5iZXbrmslu/bmVmNrbgu926qHoRM7Mdx3Y4FthxbMeAJ734aaUK2rFCu3nird1KiEeOHHn48GFZlk+cOKG8RoZ9/zyT2NhY5TyT48ePK69c37BhAxcrx9eLFi1ijM2cObO7u1uW5StXrii/V4qKivxf0aAIoXbv++M+WZZPXzp974v3KvHt/ft3f0JR2u3j7kOz8kRJ88wtM5XfE1euX0n9bSozs6L673broZZDyhSK8rrKE1+eUF5XeeDcgUGZDMpKFbRjhXbzxFu75X+cauJAObGa+Ty/e9KkSTabzfOhhmDl+Lqzs3PMmDFuK0pISOCyokEREu1WXlzueXEkz3e7B7z70Kw86bzROSZ/jNtaEkoSXCe4xxaMdVvgkaJHBqUxWCtV0I4V2s0TH+222Wz5+fmxsbEGg2Hu3Ln9vq4yPz8/Li5Or9ePGTNm+fLlbier+GPlerWzszMrKys6Olqn040dO7aoqIjXigZFSLS762bX3NfmGjIN+mf1E1dNrP2oVnkp+bRN371c1ne7B7z70Kz6pfNGZ1ZVVvRz0boM3diCsUX1RVbb93brpWuX5u2YF2WJ0mXoop+LzqjM6LzROSiNIVgFH+1Yod08gRWdkGi3IMCKjnas0G6ewIoO2k0HVnS0Y4V28wRWdNBuOrCiox0rtJsnsKKDdtOBFR3tWKHdPIEVnVBsd+/fe5v+3FR6uHTxm4vn7Zhn2m6av3P+0n1Ld32w62LnRY4ftjAoK7WAFR202wms6IhpFVrtvm2//Yezf1hUtWhh1cKX97+87tC6re9trThase29bRsOb1j+h+XPv/F88dvFn339WTCt1AVWdNBuJ7CiI6ZVCLW7+1Z34f7CzNczSw6WVByt8HZZ27g2Z3dOw7mG2/bbQbBSHVjRQbudhJDV1atXKysr8/Pz58+fbzKZMjMzV69efeTIEV4fizM0K9UJlXZ33+ou2FuQ/Ub27478zke4lcuW5i0Fewv++8x/8823mHsQVnTQbichYWW326urqxcsWJCTk1NcXLxly5aKiootW7aUlJTk5eUtW7bs7NmzwbcShJBo92377cL9hdlvZG9p3jJguJXLtve2Fewt+J9P/ydwVoIAKzpotxPxrex2e3l5+YIFC1599dWK/igtLX3xxRdPnjwZTCtxCIl2/+HsHzJfz6SMuN1G3yUHS764+kWArAQBVnTQbifiWykj7rKysoqKivnz50dHR99xxx2MsWHDhj388MMrV66sqKgoKyt75ZVXzp8/HzQrcRC/3b1/711Utchzjnt++fzon0XfEXkHY2zY8GEPSw+vfGOl2zK/Pfzb6g+reZ15IuYehBUdtNuJ4FZXr151jLgnTZrk+f7ad911l8ViUfK9bdu2W7duBcEqmNTW1vqus/jtbvpz08KqhW5RnvTcJBbB2L8zNoMxM2P/ydgEdtfdd1mKLW5Lbnxn41ddX3G3EgdY0UG7nQhuVVlZmZOTo4y4PcOtMHz4cGX0vXHjxjNnzgTBKmi0tbUpn8DpYxnx2116uPTl/S+7jbhZBGO/9HhrwOls+I+Gu42+t7y35ejnR7lbiQOs6AjX7hs3bjQ0NPQ7mRto8vLyVFmvbxxWKSkpM2bMMJlMERER3todGRk5ZswYk8k0e/bshQsXBsEqaPz0pz9dsWIFY8zHMr6/q1BXV3fjxg2uB7xXbvTeaPhTQ95reY74Pr7+8ZmbZ5q2mxyXiH+PYP/e/yfaRE6KHPOzMa4Lz6mYk/l65qAmyr1dXK3EuWjQqu5s3Y3eoRyQwrVbrXBXCN/uSZMmzZ071/Em3f2i0+mMRqPJZJo7d+4zzzwTBKvg8MQTTzz55JMVA9WZ0u6Kioq6ujquB7xXGv7U4PbMj18d/9RrT7nmmEX+Y6rE46KbpTNGGV0Xfmr7U6btJvF7BKtBXerODuWAFK7dfJ7rQ0LwdsfHx5tMpgHbzRgz/YMgWAWBl1566aGHHlK+5tLuiooKrge8Vzyf+T9f9XPXFpu2mxjz+kmSugwdY8xtebQ7LK2GcHQFpN3NflBcXJwH+uORRx5JSkpKTk6+8847vbU7KirKYDAkJyenpaWlpqaqrTx08vPzlchu2rTpxz/+8fr1633UecqUKcqPb7FYKA++cuVKfw7RQRzM1cV5r+W5Xv711/+atDIpeVWy43LnD+/0Nu6OMkUZIg2uC/+i+BfJq5LdHhOXUL+sfD1IB+SAYL6bJw6rmTNnKvPdo0eP9tbu+++/X5nvXrhwYXjMd8fHx2dlZTmuhvp899SyqW7z3aMTRnub777/F/e7zXc/+/qzmO8OM6vwme9WEcGt3n///dzc3IqKipKSEqPR6BnuhISE6OjolStXbt++ff/+/eFxnkm/v6J8LBwcq0Hhuq2qT1S7nWdSsqfEeLeRPeEe7oRfJ0TfE+12nsneP+7FeSbBRztWaDdPHFZWq7WwsHDDhg0VFRWLFy8ePnz4iBEjhg0bptfr77vvvsceeyw6Olo5v7uxsbGmpib8zu+WB6qz+O2+2HnxuTeecxt5LX518fAfDR+RMGLY/xumf1Z/38L7Hpv9WPQ90W7nd+86vmvP6T04vzv4aMcK7eaJq1VLS8uSJUuU11WWlJTEx8ePGDFCmeaeMGGCcmb3nj17qqurw/V1laHebnuffc3bazxfV1mypyQ+NX5E7AjGWNSPoib83wmer6tsPN/45qk38brK4KMdK7SbJ25WH3300fLly0tLSz1ncrdv397Y2FhdXR3Q2ZJ+rYJGqLdbluXPvv4sZ3fOYN/PpPpE9Zun3sT7maiCdqzQbp54Wn366adbt24tLS0tLy9X3kdw165de/furaurq6mpOXfunCpWIhAS7ZZlufF845I9S+jvI/jGyTf2/XFf05+bAmolArCig3Y7CSErq9X68ccf19fX79q1q6KiYufOnfv27Ttz5kxA57gHtFKdUGn3bfvturN1v97z681HNlNG3Pv+uO/t82/j/bvVQjtWaDdPYEUnVNoty/Jt++13W99dc3DNhsMbvFV71/Fdyhx305+b8Lk5KqIdK7SbJ7CiE0LtVvji6hfVH1aXvlu6pXlL+bvlyudVVh6vfPPUm3v/uHfP6T1857iJVioCKzpotxNY0RHTKuTaLcuyvc/e3tX+wf9+sO+P+7a/v10Zcb956s2jnx/9qusrfE68CGjHCu3mCazohGK71QJWdLRjhXbzBFZ00G46sKKjHSu0myewooN204EVHe1Yod08gRUdtJsOrOhoxwrt5gms6KDddGBFRztWaDdPYEUH7aYDKzrasUK7eQIrOmg3HVjR0Y4V2s0TWNFBu+nAio52rNBunsCKDtpNB1Z0tGOFdvMEVnTQbjqwoqMdK7SbJ7Cig3bTgRUd7Vih3TyBFR20mw6s6GjHCu3mCazooN10YEVHO1ZoN09gRQftpgMrOtqxQrt5Ais6aDedYFpZrdbXXntt/fr1Fy5c8L0kthUdtNsJrOiIaYV20wma1YULF1JTU6V/sGfPHhGsBoV2rNBunsCKDtpNJ2hWJpNJciE5OdlqtapuNSi0Y4V28wRWdNBuOkGzSkpKkr5PfX39nj17Ojo6VLQaFNqxQrt5Ais6aDedoFlNnz7dNdyPP/6444uysjK1rAaFdqzQbp7Aig7aTSdoVocPH3b02pOXX37ZdQpF49tqUKDdTmBFR0wrtJtOMK1aWloyMzNNJtMTTzzhme8nn3xSFSs62rFCu3kCKzpoNx1VrBYtWtTv6DslJeWdd95Ry2pAtGOFdvMEVnTQbjqqWLW0tHj+69LB5cuXsa3ooN1OYEVHTCu0m45aVq2trVOnTu233S+99BK2FR202wms6IhphXbTUdHKarU++eST/U58z58/3/eLd1RBO3sQ7eYJrOig3XRUt3rhhRe8TZ5kZmaq6+aG6tuqX9BuJ7CiI6YV2k1HBCvHvy49TyIUQc+BUDIO0G4nsKIjphXaTUcQq8uXLx89enTOnDlu7V6/fr3aak4E2VZuoN1OYEVHTCu0m45QVkVFRW7tTk1NTUpKWrBgQb8vnQ8yQm0rB2i3E1jREdMK7aYjlJXVavV28smMGTPUthNrWzlAu53Aio6YVmg3HdGsrFZraWnp/Pnzp02bJtrct+oC/YJ2O4EVHTGt0G46wlq5vXeVJEm/+c1v1LUVdltxf0y0myewooN20xHWqrS01NvkiVpz38JuK+6PiXbzBFZ00G46IltlZmb2m+8FCxaoaCUaaLcTWNEJslV+fn5kZGRERITFYunt7fW2GNpNR3Crjo6OAwcOuLU7KSlJXSuhQLudwIpOMK3Wrl2bn59vt9vtdvvatWstFou3JdFuOuJbdXR0uLX7F7/4xfr164NvLv624gXazRNY/eQnP+nq6lK+ttvtERER3pZEu+mEhJW394wN8ovmQ2JbcQHt5gmsXLHZbJGRkd6+i3bTCRWr0tLS6dOne579Hcy3rAqVbeU/aDdPYOXAZrPl5+evWLHC2wJoN53Qslq8eLFbuxcvXqy6lboEpN3NAPjHsWPH3I6q2bNnR0ZGxsbGfvLJJ27fKiwsZIwxxhoaGtQWBwFhyZIlbu2ePXv2Sy+9dPDgQbXVwgqMu3kCK1eWLl06btw4b9/FuJtOaFl5e9F8UlLS2bNn1bJSl0BYod08gZUrNptNr9d7+y7aTSfkrKxWa1FRkclkcsu360cVB99KRdBuJ7CiE0yrkSNHdnZ2Kl9brdaYmBhvS6LddELUqqWlJfgnfYfothoCaDdPYJWfn798+XLl/O6CgoKCggJvS6LddELU6ptvvnH7oAblpO/W1tahrfHy5cvl5eXp6empqampqalPP/30pk2b2tra3KyUdQ1tFQEC7XYCKzrBtLLZbBaLxWAwRERE5Ofn+1gS7aYTularVq3q96TvsrKywa5u//79KSkp/U6j19TUuFqh3QFcq//Aio6YVmg3nZC2qqurmzdv3i9/+UvX4D7++OODerOq+vp65Y4bN278/PPP+/r6+vr6vvjii/Xr1yu319bWOqyUUflQfqSAgXY7gRUdMa3QbjphYPXEE0+4jZfpL9i5fv26kn7Ps1FlWW5qalJG38ovg+bmZovF8vzzz9PdggDa7QRWdMS0QrvphIHVvHnz3NpdX19vtVop93399dcln5+KqczMbNu2TbFavXr1mjVr6G5BAO12Ais6Ylqh3XTCwKq1tTUpKckt38nJyZTRd25uriRJ586d87bAmTNnpH+8cUoYbCsiaDdPYEUH7aYTHlYtLS2LFi3y/KidCxcu+L5jWlqaJEl9fX3eFvCStTIAABvmSURBVLDZbJIkpaWlDcEqOKDdTmBFR0wrtJtOOFl5Tp74mAxRoJw3IklSSkrKkK0CDdrtBFZ0xLRCu+mEk5Xn5+y89tprvu+ijLtv377tbQFl3D116tQhWwUatNsJrOiIaYV20wknq5aWFrcX7CQlJZlMJh8zJzk5OZIk+XgvlLNnz0qStHTp0iFbBRq02wms6IhphXbTCTOrw4cPT58+3e1fl6mpqd5OO1HOMykpKXG9saWl5dKlS8rXa9askSSpoaHBH6uAgnY7gRUdMa3QbjphaUWfPLl+/bryxoTvvfee48bs7GxJkgoLC/fu3StJ0jPPPKNMqoTltuoXtJsnsKKDdtMJSyvPf1qWlpZ6W/jQoUOOZS5cuNDX12ez2TZu3KjcOG3aNMcYPCy3Vb+g3TyBFR20m05YWtXV1bmG+/HHH7dYLIcPH/a2/MGDB1NTUyUvVFZWcrEKEGi3E1jREdMK7aYTrlarVq1y+7+l41+O/dLR0bF58+b09PSkpKSUlJQ5c+aUlJQcOXIkIyNDkqQlS5ZwsQoEaLcTWNER0wrtphPGVt988016erpbvgd8tY4n77zzjuM18f5bcQftdgIrOmJaod10wtvKn7epCpwVX9BuJ7CiI6YV2k0nvK0WLVrk/7ibuxVf0G4nsKIjphXaTSe8rTo6OpRzvf/t3/7thz/8oU6nGz58+OTJk2/duqWiFV/QbiewoiOmFdpNJ+ytOjo65syZYzQax48fL0nShAkTjEajNKTPvgn7beUA7eYJrOig3XS0YPUv//IvSrgVJkyYEBERoboVL9BuJ7CiI6YV2k1HC1aRkZFus9533nmn6la8QLudwIqOmFZoNx0tWD366KM///nPXcfdd999t+pWvEC7ncCKjphWaDcdLVjV19ePHj36scceU8I9fPjw6upq1a14gXY7gRUdMa3Qbjoasaqvr3/00UfvuuuuBx988K233hLEigtotxNY0RHTCu2mAys62rFCu3kCKzpoNx1Y0dGOFdrNE1jRQbvpwIqOdqzQbp7Aig7aTQdWdLRjhXbzBFZ00G46sKKjHSu0myewooN204EVHe1Yod08gRUdtJsOrOhoxwrt5gms6KDddGBFRztWaDdPYEUH7aYDKzrasUK7eQIrOmg3HVjR0Y4V2s0TWNFBu+nAio52rNBunsCKDtpNB1Z0tGOFdvMEVnTQbjqwoqMdK7SbJ7Cig3bTgRUd7Vih3TyBFR20mw6s6GjHCu3mCazooN10YEVHO1ZoN09gdfPmzaysrIiICKPROG/evJ6eHm9Lot10YEVHO1ZoN09glZ2dXV5ebrfb7Xb7+vXrLRaLtyXRbjqwoqMdK7SbJ7CKjo622+3K1zabLSIiwtuSaDcdWNHRjhXazRNYuWK32w0Gg7fvot10YEVHO1ZoN09g5crp06eTk5O9fRftpgMrOtqxYs0A+MexY8f6PbbMZvPp06fdbiwsLGSMMcYaGhrUFgcghMG4myewcnD06NHly5f7WADjbjqwoqMdK7SbJ7BS6OzsnDVrlu9l0G46sKKjHSu0myewkmW5tbV11qxZ3d3dvhdDu+nAio52rNBunsDq0KFD8fHxXV1dAy6pnXa3f9s+43czjFlGY5YxcV3i6Uvu/wPo6O7IqsqKeT5G/6x+VN4oS42lo7vD8d22b9oe/vXD+mf18avj275p4643ZHC000G7ncCKTjCt4uLi2PfxtqRG2t15ozM2N5aZmeOif1Z//IvjrsuMe2Wc6wLMzMYWjLX3fXeafPzq+Oyt2bIsl75TGr86nq+eP+Bop4N2O4EVHTGtNNLu3NpcZmZpG9Ou9Vyz2qzpO9OZmU1eO9mxwIFzB5iZ3fvivSe+PCHL8qmLp5TWH/70sLKA/lm9w0r/rJ6vnj+IeVxpxwrt5gms6Gik3XEvxDEza/+2Xbna+/deZmaGTOdLlsy7zMzMak7WOG4pP1LOzCzvrTzl6sRVEy1bLLIsl71bhnH3gGjHCu3mCazoqNvuaz3XMiozIv8rUv+sPqEk4U9f/enK9SvMzO557p6Arrfnbz3MzGJzYx23JK5LZGbW+nWr45bz7eeZmSWuS1Suus53O34HiICYx5V2rNBunsCKjortttqsP132U9f55ejnolc0rGBmlvibRG/3cpuSdrtQ1tt9q9u03cTMrLix2HFjlCWKmZnNbnPVY2YWZYly3CLmHoQVHbTbCazoiGmlYrvXHlzLzCzuhTjllI8TX55w/DsxozzD2738bPfuU7t1GTpmZrm1ua63GzINnnd3m1cRcw/Cig7a7QRWdMS0UrHdk4onuU0xV52oUhK84vUVAVrp5ubN8avjjVlGXYbONd/9pl85HcVxVcw9CCs6aLcTWNER00rFdhuzjMzMrDar4xZlmoKZWeUfKgO66t6/904pm8LMbNWBVcotGHfzRTtWaDdPYEVHxXYrcxduNyrtbjrS5O1e/s93K7R/267M2ChXPee7bXYb5ruHjHas0G6ewIqOmOPufQf3ebsXr3bL3x9WJ29IdjvP5LOOz9zOARdzD8KKDtrtBFZ0xLRSsd0JJQnMzKpOVDlu2XFsh5Lg4upiH3ccAjHPxzAzu3TtkuOW1q9blVdOKlcXVS9iZrbj2A43GfMus+MWMfcgrOig3U5gRUdMKxXbXfZuGTOzUXmj/vTVn2RZPtRyaGTOSKXdiysW812XkuaZW2Z23+qWZfnK9Supv01lZlZUX6QscKjlkDKForyu0nHSy4FzBxwPIuYehBUdtNsJrOiIaaViu+199vG/Ge8642HINCivVn985eN819V5o3NM/hi3CZaEkgTXCe6xBWPdFnik6BHXBxFzD8KKDtrtBFZ0xLRS93WVXTe7HK+rnLhqYlNrkzKVMSpnFPd1dd7ozKrKin4uWpehG1swtqi+yHWqXZblS9cuzdsxL8oSpcvQRT8XnVGZ0Xmj03UBMfcgrOig3U5gRUdMK428nwkXYEVHO1ZoN09gRQftpgMrOtqxQrt5Ais6aDcdWNHRjhXazRNY0UG76cCKjnas0G6ewIoO2k0HVnS0Y4V28wRWdNBuOrCiox0rtJsnsKKDdtOBFR3tWKHdPIEVHbSbDqzoaMcK7eYJrOig3XRgRUc7Vmg3T2BFB+2mAys62rFCu3kCKzpoNx1Y0dGOFdrNE1jRQbvpwIqOdqzQbp7Aig7aTQdWdLRjhXbzBFZ00G46sKKjHSu0myewooN204EVHe1Yod08gRUdtJsOrOhoxwrt5gms6IR3u3cd38XM7IvOL7g8mph7EFZ00G4nsKIjplW4truptWnSmkmPv/r4f1X/1/yd8wWxCgSwooN2O4EVHTGtwq/dPX/ryXw9c9wr4+r/VH/528tf/vXLf8r9p9OXTqtrFThgRQftdgIrOmJahVm71x1ad9+S+7LfyP7yr19e/vayciluLE56NUlFq4ACKzpotxNY0RHTKmza/cmVTyaumjhj84yzbWcd1VYuf/nmL6PzRv/56z8H3yoIwIoO2u0EVnTEtAqDdnfe6JxTMefBpQ/uOr7LrdqOy/I/LJ9TMSeYVkEDVnTQbiewoiOmVai3u+ZkzdiCsSsaVvzlm794C/flby+3XmmNskR9ff3r4FgFE1jRQbudwIqOmFah2+4PL3z4cOHDaRvTPvjfD3xU23GZXTH71f95NdBWwQdWdNBuJ7CiI6ZVKLb76o2rOW/m/HPBP+87u49SbeVSdaLqZyt/FjgrtYAVHbTbCazoiGkVcu3+7Tu/HZ03evGbiz+/+jk93MplRPaIi9cuBsJKRWBFB+12Ais6wbey2+0PPPCA72VCqN0f/O8HCSUJaRvTTl86PdhqK5epm6b+/oPf87VSHVjRQbudwIpO8K2ys7MHTHNItPv6retPvfbUuFfGbX9/+9CqrVxWv7068/VMXlaCACs6aLcTWNEJslVOTk5tbW1otfv27dvPPffc3XffrdPp4uLiqqurrbetG9/d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" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a>1º.- ICONO: INTRODUCE DOS DESLIZADORES <span style="mso-spacerun: yes;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">a</span></b> ” y “ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">b</span></b> ”</div>
<div class="MsoNormal">
<span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 1;"> </span>Propiedades: Números de -5 a 5</div>
<div class="MsoNormal">
2º.- ENTRADA: REPRESENTA EL PUNTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">P</span></b> = <b style="mso-bidi-font-weight: normal;">( a , b )</b> ”</div>
<div class="MsoNormal">
3º.- ICONO: INTRODUCE UN DESLIZADOR <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">rdio</span></b> ”</div>
<div class="MsoNormal">
<span style="mso-tab-count: 1;"> </span>Propiedades:
Números de 1 a 5</div>
<div class="MsoNormal">
4º.- ENTRADA: REPRESENTA EL PUNTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">Q</span></b> = <b style="mso-bidi-font-weight: normal;">( a + rdio , b )</b> ”</div>
<div class="MsoNormal">
<span style="mso-tab-count: 1;"> </span>Propiedades:
Punto sin relleno</div>
<div class="MsoNormal">
5º.- ICONO: REPRESENTA EL SEGMENTO <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">r</span></b> ” = ” <b style="mso-bidi-font-weight: normal;">PQ</b> ”</div>
<div class="MsoNormal">
6º.- ICONO: INTRODUCE UN DESLIZADOR <span style="mso-tab-count: 1;"> </span>“ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">alfa</span></b> ”</div>
<div class="MsoNormal">
<span style="mso-tab-count: 1;"> </span>Propiedades:
Ángulo de 0º a 360º</div>
<div class="MsoNormal">
<div class="MsoNormal">
7º.- ICONO: DIBUJA UN ÁNGULO “ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">α</span></b> ” SELECCIONANDO EL
SEGMENTO “ r ” Y UNA AMPLITUD “ alfa ” EN SENTIDO ANTIHORARIO</div>
<div class="MsoNormal" style="text-indent: 35.4pt;">
<span style="mso-spacerun: yes;"> </span>(el ordenador crea el punto “ <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">Q’</span></b> ”).</div>
</div>
<div class="MsoNormal">
8º.- ICONO: REPRESENTA EL SEGMENTO <span style="mso-tab-count: 1;"> </span>” <b style="mso-bidi-font-weight: normal;"><span style="font-size: 14.0pt; line-height: 115%;">PQ’</span></b> ”</div>
<div class="MsoNormal">
<span style="mso-tab-count: 1;"> </span>Propiedades:
No mostrar etiqueta.</div>
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9º.- SELECCIONA EL PUNTO “ Q’ ” <span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNormal" style="text-indent: 35.4pt;">
BOTÓN DERECHO<span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 1;"> </span>Propiedades:
Activa el rastro</div>
<div class="MsoNormal">
10º.- SELECCIONA EL DESLIZADOR “ alfa ”</div>
<div class="MsoNormal">
<span style="mso-tab-count: 1;"> </span>BOTÓN
DERECHO<span style="mso-tab-count: 1;"> </span>Propiedades: Animación</div>
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<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiZwYuLPt_J72_hSZso5TiRDe6LmIO8s6L8wpF_acqeXLBx6XVnN0OVtQMDpzGUQ6TNu7As9lfUHDBNY4OpomsfzIxTBnkomaWKZ2hXIe7SBujEsW931C4Z0RwGxWFRyD6lO8RPAqKuCXzY/s1600/CIRCUNFERENCIA.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="254" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiZwYuLPt_J72_hSZso5TiRDe6LmIO8s6L8wpF_acqeXLBx6XVnN0OVtQMDpzGUQ6TNu7As9lfUHDBNY4OpomsfzIxTBnkomaWKZ2hXIe7SBujEsW931C4Z0RwGxWFRyD6lO8RPAqKuCXzY/s320/CIRCUNFERENCIA.PNG" width="320" /></a></div>
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<br /></div>
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<div class="MsoNormal">
¿DEFINICIÓN DE CIRCUNFERENCIA?</div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
¿DEFINICIÓN DE CIRCUNFERENCIA COMO LUGAR GEOMÉTRICO?</div>
<div class="MsoNormal">
</div>
Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-27287188279715839882013-05-08T23:37:00.000-07:002013-05-08T23:37:02.144-07:00TEOREMA DE PITÁGORAS<a href="https://sites.google.com/site/matesyfutbol/archivador/FALTA%20CATETO.ggb?attredirects=0&d=1" target="_blank">FALTA EL CATETO</a><br />
<br />
<a href="https://sites.google.com/site/matesyfutbol/archivador/FALTA%20HIPOTENUSA.ggb?attredirects=0&d=1" target="_blank">FALTA LA HIPOTENUSA</a>Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-70872449796661209262013-05-06T04:12:00.000-07:002013-05-06T04:17:43.126-07:00TEOREMA DE THALESVAS A ENCONTRAR CUATRO ARCHIVOS DE GEOGEBRA:<br />
<br />
<a href="https://sites.google.com/site/matesyfutbol/archivador/tales1.ggb?attredirects=0&d=1" target="_blank">El teorema de Thales</a><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiH5QB6tSWNPqHKVaICgJH7ELiTiQr-glR_s2O5z4Doii-QwEXcWGbHOckRPOERZ0rlShyphenhyphenKLHr9RufM_uo-o9Wumced1Ogp4vGhmR4IYro61PVCoRKOipN2Uq4QjUVoZ8F-Si3PWs_OE6T8/s1600/tales1.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img alt="" border="0" height="177" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiH5QB6tSWNPqHKVaICgJH7ELiTiQr-glR_s2O5z4Doii-QwEXcWGbHOckRPOERZ0rlShyphenhyphenKLHr9RufM_uo-o9Wumced1Ogp4vGhmR4IYro61PVCoRKOipN2Uq4QjUVoZ8F-Si3PWs_OE6T8/s320/tales1.png" title="" width="320" /></a></div>
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<a href="https://sites.google.com/site/matesyfutbol/archivador/triangulossemejantes.ggb?attredirects=0&d=1" target="_blank">Dos triángulos en posición de Thales</a><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjifKbd4dV2MbJfte2imR4ylyXhHQQZHBuj6bFw4UeswYsHEKMkBfKcezEVl9rVBHCdLaVTcavFurocDBEWzamVaD4lQufVFpDre50cuPeSg1YDfLHdIjbKoHA5ffgZp2JpAsgXIX3xe7n4/s1600/triangulossemejantes.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="181" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjifKbd4dV2MbJfte2imR4ylyXhHQQZHBuj6bFw4UeswYsHEKMkBfKcezEVl9rVBHCdLaVTcavFurocDBEWzamVaD4lQufVFpDre50cuPeSg1YDfLHdIjbKoHA5ffgZp2JpAsgXIX3xe7n4/s320/triangulossemejantes.png" width="320" /></a></div>
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<a href="https://sites.google.com/site/matesyfutbol/archivador/triangulossemejantes1.ggb?attredirects=0&d=1" target="_blank">Dos triángulos en posición de Thales (opuestos por un vértice)</a><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCJO6StLQqkS-fFK4_NKzPX6EOrnAg_SfoCq802c-UMvMgJSDJHfTb5r8bg86NYAXCSZbY94-0SYNE-kF7cnIk7yPA7aOLkEw673S-j0XgnLtZChT5tkXZZE2Xvie6wS69E2WEZ2orZPXR/s1600/triangulossemejantes1.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCJO6StLQqkS-fFK4_NKzPX6EOrnAg_SfoCq802c-UMvMgJSDJHfTb5r8bg86NYAXCSZbY94-0SYNE-kF7cnIk7yPA7aOLkEw673S-j0XgnLtZChT5tkXZZE2Xvie6wS69E2WEZ2orZPXR/s1600/triangulossemejantes1.png" /></a></div>
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<a href="https://sites.google.com/site/matesyfutbol/archivador/tales3.ggb?attredirects=0&d=1" target="_blank">Tres triángulos en posición de Thales (3º y 4º eso)</a><br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhGyvdPg05OVH0_7MyfUuqGBhqXN5t18cCJldJKggCy2whFfLP5nPFmvB0dlLSB9-cELzr3dz2Yyjd8ej98udkIP8mE-bTiOBV48Tr882Ty0azVD2jxOoReQzf5_5-SFx3EhCS95t_dcJdE/s1600/tales3.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="177" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhGyvdPg05OVH0_7MyfUuqGBhqXN5t18cCJldJKggCy2whFfLP5nPFmvB0dlLSB9-cELzr3dz2Yyjd8ej98udkIP8mE-bTiOBV48Tr882Ty0azVD2jxOoReQzf5_5-SFx3EhCS95t_dcJdE/s320/tales3.png" width="320" /></a></div>
<br />Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-42246442096143523872013-05-01T23:31:00.002-07:002013-05-01T23:31:53.762-07:00FUNCIONES 4º ESO<a href="https://sites.google.com/site/matesyfutbol/archivador/funciones.ggb?attredirects=0&d=1">ARCHIVO DE FUNCIONES (RECTAS, PARÁBOLAS E HIPÉRBOLAS)</a>Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-21667823770828442872008-05-28T02:02:00.000-07:002008-05-28T02:03:16.445-07:00TEOREMA DE PITÁGORASArchivo <a href="http://amgg0amgg.googlepages.com/geo-indice-pitagoras.doc">WORD</a>Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-66380064941739211422008-05-28T01:59:00.000-07:002008-05-28T02:02:14.334-07:00ÁREAS Y PERÍMETROS DE FIGURAS PLANASArchivo de <a href="http://amgg0amgg.googlepages.com/geo-indice-areasyperimetros.doc">WORD</a><br /><br />Archivos en PDF <a href="http://amgg0amgg.googlepages.com/geo-1eso13.pdf">1</a> y <a href="http://amgg0amgg.googlepages.com/geo-3eso12.pdf">2</a>Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-15595259337095309922008-05-05T03:07:00.000-07:002008-05-05T03:10:28.999-07:00TRIÁNGULOS<a href="http://amgg0amgg.googlepages.com/geo-indice-triangulos.doc">Tema de triángulos</a><br /><br /><a href="http://amgg0amgg.googlepages.com/geo-1eso11.pdf">Ejercicio en PDF</a>Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-17981540356170119952008-04-17T04:57:00.000-07:002008-04-21T01:30:47.302-07:00POLÍGONOS<a href="http://amgg0amgg.googlepages.com/geo-indice-poligonos.doc">El tema de polígonos.</a><br /><br /><a href="http://amgg0amgg.googlepages.com/geo-indice-poligonosregulares.doc">El tema de polígonos regulares.</a><br /><br /><a href="http://amgg0amgg.googlepages.com/geo-1eso12.pdf">Las actividades paso a paso.</a>Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-54941556020262260072008-04-16T01:41:00.000-07:002008-05-05T04:45:54.056-07:00ÁNGULOS EN FIGURAS PLANASEn este archivo está el <a href="http://amgg0amgg.googlepages.com/geo-indice-angulos.doc">índice</a>.<br /><br /><a href="http://amgg0amgg.googlepages.com/geo-1eso10.pdf">Actividades de utilización de Geogebra</a>.<br /><br /><a href="http://amgg0amgg.googlepages.com/geoejer-angulos1.ggb">Ejercicio 1</a><br /><a href="http://amgg0amgg.googlepages.com/geoejer-angulos2.ggb">Ejercicio 2</a><br /><a href="http://amgg0amgg.googlepages.com/geoejer-angulos3.ggb">Ejercicio 3</a>Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.comtag:blogger.com,1999:blog-2545305724497140954.post-39446500978199544552008-04-10T00:34:00.000-07:002008-04-10T00:48:07.024-07:00PUNTOS Y RECTASEn el primer tema de Geometría plana se estudian los elementos básicos de esta, a partir de los cuales se desarrollará toda la teoría. <a href="http://amgg0amgg.googlepages.com/geo-indice-puntosyrectas.doc">Aquí tienes el índice del tema</a>.<br /><br /><a href="http://amgg0amgg.googlepages.com/geo-1eso10.pdf">En este archivo</a> se encuentra una lista de ejercicios a realizar con Geogebra.Ángel M. Gonzálezhttp://www.blogger.com/profile/00813303841267101479noreply@blogger.com