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Propósito
<p>Comparo y contrasto las propiedades de los números (naturales, enteros, racionales y reales) y las de sus relaciones y operaciones para construir, manejar y utilizar apropiadamente los distintos sistemas numéricos.</p>
Motivación
<p><a href="https://www.cokitos.com/balanza-algebraica-de-ecuaciones/play/"><span style="color: #8064a2;">Recordemos Ecuaciones</span></a></p><p><a href="https://www.cokitos.com/balanza-algebraica-de-ecuaciones/play/"><span style="color: #8064a2;"></span>https://www.cokitos.com/balanza-algebraica-de-ecua...</a><span></span></p><p><a href="https://www.cerebriti.com/juegos-de-matematicas/unidad-de-inecuaciones-lineales">https://www.cerebriti.com/juegos-de-matematicas/un...</a></p>
Explicación
<p><b>Sigue en orden cada una de las siguientes instrucciones</b><b></b></p><p>DEL LIBRO PAGINA 22, 23 y 24: Lectura –análisis y Resumen sintético en el cuaderno<br></p><p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAZCAYAAADe1WXtAAAAfUlEQVRIDe3Q0QrAIAiF4d7/pRsGPxyGrmYFG9RFRyI/xFI3nLLBrAddv9UP7rT4M/mvvY0YBkhKTx4FmUaZUBNccnxSIGvWWjDKMRSEpDvIPgpEBpA+P6MG2XkBtu+tKbrAwKN/t3d/0iSGHaP8SKSPJiBtOahuY039n51e7iDqeBxJL5gAAAAASUVORK5CYII=" alt="">Inecuaciones lineales <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAZCAYAAADe1WXtAAAAfUlEQVRIDe3Q0QrAIAiF4d7/pRsGPxyGrmYFG9RFRyI/xFI3nLLBrAddv9UP7rT4M/mvvY0YBkhKTx4FmUaZUBNccnxSIGvWWjDKMRSEpDvIPgpEBpA+P6MG2XkBtu+tKbrAwKN/t3d/0iSGHaP8SKSPJiBtOahuY039n51e7iDqeBxJL5gAAAAASUVORK5CYII=" alt="">Inecuaciones Cuadráticas <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAZCAYAAADe1WXtAAAAfUlEQVRIDe3Q0QrAIAiF4d7/pRsGPxyGrmYFG9RFRyI/xFI3nLLBrAddv9UP7rT4M/mvvY0YBkhKTx4FmUaZUBNccnxSIGvWWjDKMRSEpDvIPgpEBpA+P6MG2XkBtu+tKbrAwKN/t3d/0iSGHaP8SKSPJiBtOahuY039n51e7iDqeBxJL5gAAAAASUVORK5CYII=" alt="">Valor Absoluto <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAZCAYAAADe1WXtAAAAfUlEQVRIDe3Q0QrAIAiF4d7/pRsGPxyGrmYFG9RFRyI/xFI3nLLBrAddv9UP7rT4M/mvvY0YBkhKTx4FmUaZUBNccnxSIGvWWjDKMRSEpDvIPgpEBpA+P6MG2XkBtu+tKbrAwKN/t3d/0iSGHaP8SKSPJiBtOahuY039n51e7iDqeBxJL5gAAAAASUVORK5CYII=" alt="">Propiedades del valor absoluto <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAZCAYAAADe1WXtAAAAfUlEQVRIDe3Q0QrAIAiF4d7/pRsGPxyGrmYFG9RFRyI/xFI3nLLBrAddv9UP7rT4M/mvvY0YBkhKTx4FmUaZUBNccnxSIGvWWjDKMRSEpDvIPgpEBpA+P6MG2XkBtu+tKbrAwKN/t3d/0iSGHaP8SKSPJiBtOahuY039n51e7iDqeBxJL5gAAAAASUVORK5CYII=" alt="">Inecuaciones con Valor absoluto</p><p><a class="ytp-share-panel-link ytp-no-contextmenu" target="_blank" aria-label="Compartir vínculo https://youtu.be/CkVXbU-PNRs" href="https://youtu.be/CkVXbU-PNRs">https://youtu.be/CkVXbU-PNRs</a><a class="ytp-share-panel-link ytp-no-contextmenu" target="_blank" aria-label="Compartir vínculo https://youtu.be/CkVXbU-PNRs" href="https://youtu.be/CkVXbU-PNRs"></a><br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/CkVXbU-PNRs" frameborder="0" allowfullscreen=""></iframe></p><p><a class="ytp-share-panel-link ytp-no-contextmenu" target="_blank" aria-label="Compartir vínculo https://youtu.be/CkVXbU-PNRs" href="https://youtu.be/CkVXbU-PNRs"></a><span class="redactor-invisible-space"><a class="ytp-share-panel-link ytp-no-contextmenu" target="_blank" aria-label="Compartir vínculo https://youtu.be/_uW4nVdCWzQ" href="https://youtu.be/_uW4nVdCWzQ">https://youtu.be/_uW4nVdCWzQ</a><span class="redactor-invisible-space"></span></span><br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/_uW4nVdCWzQ" frameborder="0" allowfullscreen="" style="background-color: initial;"></iframe></p><p><o:p style="background-color: initial;"></o:p><span class="redactor-invisible-space"><a class="ytp-share-panel-link ytp-no-contextmenu" target="_blank" aria-label="Compartir vínculo https://youtu.be/qaY1qp5JCEc" href="https://youtu.be/qaY1qp5JCEc">https://youtu.be/qaY1qp5JCEc</a><span class="redactor-invisible-space"></span></span><br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/qaY1qp5JCEc" frameborder="0" allowfullscreen=""></iframe></p><p><a class="ytp-share-panel-link ytp-no-contextmenu" target="_blank" aria-label="Compartir vínculo https://youtu.be/Bfb0efPKb-0" href="https://youtu.be/Bfb0efPKb-0">https://youtu.be/Bfb0efPKb-0</a><span class="redactor-invisible-space"><br></span></p><p><span class="redactor-invisible-space"><iframe width="500" height="281" src="//www.youtube.com/embed/Bfb0efPKb-0" frameborder="0" allowfullscreen=""></iframe></span></p><p><span class="redactor-invisible-space"><span class="redactor-invisible-space"><a class="ytp-share-panel-link ytp-no-contextmenu" target="_blank" aria-label="Compartir vínculo https://youtu.be/qciUZ4Xev5c" href="https://youtu.be/qciUZ4Xev5c">https://youtu.be/qciUZ4Xev5c</a><span class="redactor-invisible-space"><br></span></span></span></p><p><span class="redactor-invisible-space"><span class="redactor-invisible-space"><iframe width="500" height="281" src="//www.youtube.com/embed/qciUZ4Xev5c" frameborder="0" allowfullscreen=""></iframe><span class="redactor-invisible-space"></span></span></span></p>
Ejercicios
<p><span style="color: #c0504d;"><img src="/web/uploads/13124/86222236bc-observa.png" width="103" height="96" style="width: 103px; height: 96px;">Observemos los siguientes ejercicios resueltos:</span><br></p><p><span style="color: #c0504d;"></span></p><p><img src="/web/uploads/13124/f81742bd36-inecua1.png"></p><p><img src="/web/uploads/13124/3185437919-inecua2.png"></p><p><img src="/web/uploads/13124/461eac185b-inecua3.png"><span></span><br></p>Ahora Ponte a Prueba<p><a href="https://www.cerebriti.com/juegos-de-matematicas/inecua-jaj">https://www.cerebriti.com/juegos-de-matematicas/in...</a><br></p><p><a href="https://www.cerebriti.com/juegos-de-matematicas/inecua-jaj"></a><a href="https://www.superprof.es/apuntes/escolar/matematicas/algebra/inecuaciones/ejercicios-interactivos-de-inecuaciones-de-primer-grado.html">https://www.superprof.es/apuntes/escolar/matematic...</a></p><p><a href="https://www.superprof.es/apuntes/escolar/matematicas/algebra/inecuaciones/ejercicios-interactivos-de-inecuaciones-de-primer-grado.html"></a><span class="redactor-invisible-space"><a href="https://www.superprof.es/apuntes/escolar/matematicas/aritmetica/reales/ejercicios-interactivos-de-valor-absoluto.html">https://www.superprof.es/apuntes/escolar/matematic...</a></span></p><p><a href="https://www.superprof.es/apuntes/escolar/matematicas/algebra/inecuaciones/inecuaciones.html">ttps://www.superprof.es/apuntes/escolar/matematic...</a><br></p><p><span class="redactor-invisible-space"></span></p>
Evidencia
Evaluación
<p><b>IXL United States Grade Álgebra 2:</b> practica las habilidades <b>indicadas</b> (observa)</p><p><b><i></i></b><b></b><img src="data:image/png;base64,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" alt="IXL" style="" rel=""></p>
Bibliografía
<p>libro de Matematicas grado 11</p><p><i><a href="https://tecevolucion.files.wordpress.com/2018/01/matematicas-11c2ba-vamos-a-aprender.pdf">https://tecevolucion.files.wordpress.com/2018/01/matematicas-11c2ba-vamos-a-aprender.pdf</a></i></p>
Foro
calificable?
Activo
Actualizar