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Propósito
<p>Guía No. 1: Operaciones con Números Naturales <strong>(Suma y resta)<br></strong></p><p>-Reconocer las operaciones con números naturales y su aplicación en la resolución de problemas de la vida cotidiana.</p><p><strong></strong></p>
Motivación
<p><br></p><iframe src="//www.youtube.com/embed/0LfqxAOjkFA" allowfullscreen="" width="500" height="281" frameborder="0"></iframe><p>El siguiente video te pemritira tener una mejor nocio a cerca de las operaciones de suma y resta con los numeros naturales, presta bastante atención. <br></p>
Explicación
<p><strong>NÚMEROS NATURALES</strong></p><p>Los números naturales son aquellos que nos sirven para contar 1,2,3,4,5,....Los números naturales forman un conjunto que se nota con <b>N </b><br></p><p style="text-align: center;"><img src="data:image/png;base64,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" alt="" style="opacity: 0.5;"></p><p> El conjunto de números naturales es ordenado, es decir, dados dos naturales cualesquiera uno de ellos es menor que otro. </p><p style="text-align: center;">N = { 1, 2, 3, 4, 5, 6, 7, 8, 9...}</p><p style="text-align: center;"><img src="data:image/png;base64,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" alt="" "=""></p>
Ejercicios
<p><span class="redactor-invisible-space"><strong></strong></span><strong><a href="/web/uploads/14032022/9129/18135a0a52-guia-de-operaciones-con-naturalessuma-y-resta.pdf"></a></strong></p><p>Explicacion dentro del archivo<br></p><hr><p><strong><a href="/web/uploads/14032022/9129/18135a0a52-guia-de-operaciones-con-naturalessuma-y-resta.pdf">18135a0a52-guia-de-operaciones-con-naturalessuma-y-resta.pdf<br></a></strong></p><p><strong>Plan de apoyo( sexto) -Refuerzo<br></strong></p><p><a href="/web/uploads/14032022/9129/578f411242-plan-de-apoyo-sexto.pdf">Plan de apoyo (Sexto)</a><strong><a href="/web/uploads/14032022/9129/18135a0a52-guia-de-operaciones-con-naturalessuma-y-resta.pdf"></a></strong></p>
Evidencia
Evaluación
<p>Realiza las actividades propuestas (actividades como: encuestas, actividades en clase, preguntas, talleres, actividades extra clase) de manera completa y que cumplan con las indicaciones acordadas e indicadas.</p><p>-Comprende las propiedades del conjunto de los números naturales <b>N</b>.</p> -Ejecuta de manera correcta el algoritmo determinado para cada una de las operaciones (suma, resta)
Bibliografía
<p>Libro: Vamos a aprender matematicas 6to,ministerio de educacion</p><p>Libro:Los caminos del saber, matematicas 6to.<br></p>
Foro
calificable?
Activo
Actualizar