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Secuencias Didacticas
11993
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Actualizar Secuencia Didactica: 11993
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CLEI I
CLEI II
CLEI III
CLEI IV
CLEI V
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Tema
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Propósito
<p>Desarrollar las habilidades para adquirir la noción de conjunto.</p><p>Leer, escribir y establecer relaciones de orden con números de tres cifras.</p>
Motivación
<p><iframe src="//www.youtube.com/embed/ijBKYNeMrKo" allowfullscreen="" width="500" height="281" frameborder="0"></iframe></p>
Explicación
<p>TEMA: Que es un Conjunto y para que nos sirve</p><p>Un Conjunto es una reunión, colección o agrupación de elementos (personas, objetos, animales, frutas, números, letras, etc.)</p><p>Ej: P es el conjunto de “peces”</p><p>Elementos de un Conjunto</p><p>Un Elemento de un Conjunto es cada uno de los objetos que lo forman.</p><p>Ej: V es el conjunto de “vocales". Sus elementos son: a, e, i, o, u.</p><p><img src="data:image/png;base64,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" alt="" style="width: 673px; height: 252px;" width="673" height="252"></p><p><img src="/web/uploads/04102021/605/77fc8431db-clases-de-conjunto.png" style="width: 573px; height: 383px;" width="573" height="383"></p>
Ejercicios
<p>Actividad: Escribe los elementos de los siguientes conjuntos<br></p><p><img src="/web/uploads/04102021/605/d1f18dcada-conjunto-de-la-semana.png" style="width: 685px; height: 452px;" width="685" height="452"></p><p><img src="/web/uploads/04102021/605/c0296ee3ea-actividad-de-conjunto.png" style="width: 715px; height: 433px;" width="715" height="433"></p><p><br></p><p><br></p><p><br><br></p>
Evidencia
Evaluación
<p><img src="/web/uploads/04102021/605/bc45fd629b-tarea-de-conjinto.png" style="width: 659px; height: 482px;" width="659" height="482"></p><p><img src="/web/uploads/04102021/605/13c92efbdc-tarea-de-fruta.png" style="width: 561px; height: 395px;" width="561" height="395"></p>
Bibliografía
Foro
<p>¿Para qué nos pueden servir los Conjuntos?</p>
calificable?
Activo
Actualizar