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Propósito
<p>Reforzar la división por una cifra para iniciar la división por dos cifras.</p>
Motivación
<p>Observo el siguiente vídeo,para reforzar el concepto de división:</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/zF4GYIbSMzg" frameborder="0" allowfullscreen=""></iframe><br></p><p><br></p><p><br></p>
Explicación
<p>Observo el siguiente vìdeo:</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/PCRCrdJbaCM" frameborder="0" allowfullscreen=""></iframe><br></p>
Ejercicios
<p>1. Observo el siguiente vìdeo:</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/Fm-_f7_wU0I" frameborder="0" allowfullscreen=""></iframe><br></p><p>Practiquemos la división por una cifra, al transcribir y desarrollar lo siguiente2. Observo el siguiente vìdeo:</p><a href="/web/uploads/532/2878791a6c-la-division-por-una-cifra.docx">La divisiòn.</a><p><a href="/web/uploads/532/2878791a6c-la-division-por-una-cifra.docx"><br></a><a href="/web/uploads/532/2878791a6c-la-division-por-una-cifra.docx"></a></p><p>2. Observo el siguiente vídeo:<br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/k_I6i8FtDJ4" frameborder="0" allowfullscreen=""></iframe><br></p><p>3. Transcribo en mi cuaderno de matemáticas y desarrollo:</p><p><img src="data:image/png;base64,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" alt=""></p><p>4. Desarrollo páginas 32, 33, 37, 38 y 39 del libro de matemàticas: Todos a Aprender. </p><p><br></p><p><br></p><p><br></p><p><br></p><p><br></p>
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