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CLEI I
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Propósito
<p>Reconocer la radicación como una de las operaciones inversas a la potenciación y práctica método para encontrar raíces.<br></p>
Motivación
<p><img src="data:image/png;base64,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" alt="" width="783" height="188" style="width: 783px; height: 188px;"></p><p>Observa la imágen e interpretala.</p>
Explicación
<p>La radicación es una operación inversa a la potenciación que permite encontrar el número que multiplicado por sí mismo, tantas veces como señala el índice de la raíz, da como resultado el número indicado en la cantidad subradical. </p><p>Apóyate en la explicación de la página 168, de tu texto guía.</p><p>Observa los siguientes videos para entender más el tema</p><p><a href="about:blank">https://www.youtube.com/watch?v=gPV5VqQ3Ajg</a></p><p><a href="about:blank">https://www.youtube.com/watch?v=wI72EPts8mk</a></p>
Ejercicios
<p>Realiza la actividades de la página 168.</p><p><img src="/web/uploads/13142/af2eaa8370-camscanner-07-05-2021-20141.jpg" style="width: 676px; height: 991px;" width="676" height="991"><span class="redactor-invisible-space"></span></p>
Evidencia
Evaluación
<p>Realiza la siguiente actividad interactiva y envía el resultado a tu profesor(a)</p><p><a href="about:blank">https://es.liveworksheets.com/worksheets/es/Matem%C3%A1ticas/Radicaci%C3%B3n/Radicaci%C3%B3n_xy1034180mg</a></p>
Bibliografía
<p><a href="about:blank">https://lasmatesfaciles.com/2019/03/09/que-es-la-radicacion/</a></p>
Foro
calificable?
Activo
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