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Propósito
<p>PROPÓSITO:</p><p>El estudiante construye a partir de agrupaciones el valor posicional de los números en base diez.</p><p>El estudiante interpreta información escrita que proporcionan los números hasta 999 presentes en el entorno.</p><p>El estudiante establece orden de números involucrados en situaciones de conteo y medida, haciendo uso las relaciones mayores que, menor que, e igual que.</p><p>El estudiante fortalece conocimientos previos de escritura y lectura de números de dos cifras y mejorar la capacidad de solución de operaciones de sumas y restas con estos números.</p><p>El estudiante ubica correctamente las cantidades teniendo en cuenta el valor posicional (Unidades, decenas y centenas)</p>
Motivación
<p>ENCUENTRO UNO</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/uQ3HAD-ksfI" frameborder="0" allowfullscreen=""></iframe><br></p><p>ENCUENTRO DOS</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/hrZY5nxyJ_U" frameborder="0" allowfullscreen=""></iframe><br></p><p>Observa el siguiente video y presta atención como Patricia resuelve su problema a través de una suma:</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/nGA15fcwAek" frameborder="0" allowfullscreen=""></iframe><span class="redactor-invisible-space"><br></span></p>
Explicación
<p>ENCUENTRO UNO</p><p>Repaso lectura de números</p><p>Niños los invito a ver el siguiente video para que repasemos los números del 1 al 100</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/LiLE_f9I6Co" frameborder="0" allowfullscreen=""></iframe><br></p><p>Niños entre todos vamos a realizar la siguiente actividad:</p><p><img src="/web/uploads/04102021/528/ba2f89127d-secuencia-numerica1.png"></p><p><br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/3yyHrrKmzRE" frameborder="0" allowfullscreen=""></iframe> <br></p><p><br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/OsAPp5yAuic" frameborder="0" allowfullscreen=""></iframe><span class="redactor-invisible-space"><br></span></p><p>ENCUENTRO DOS</p><p><span class="hgkelc">Las <b>secuencias de</b> números son números ordenados según una regla fija. Lo más difícil es encontrar esa regla, ya que una vez que la encontremos tan solo tendremos que seguirla <b>para</b> hallar los siguientes números <b>de</b> la <b>secuencia</b>. ... Lo primer es averiguar si la <b>secuencia</b> es ascendente, descendente o una combinación <b>de</b> ambas.</span></p><p> <img src="/web/uploads/04102021/528/0b319e88c4-secuencia-de-numeros.png"></p><p>ENCUENTRO TRES</p><p>VALOR POSICIONAL</p><p>Valor posicional:<br></p><p>El valor posicional es el valor que toma un dígito de acuerdo con la posición que ocupa dentro del número (unidades, decenas, centenas…). Es por ello que el cambio de posición de un dígito dentro de un número altera el valor total del mismo.</p><p><br></p>
Ejercicios
<p>ENCUENTRO UNO</p><p><img src="https://1.bp.blogspot.com/-lYLqIJlbVZ4/WciqUuenc1I/AAAAAAAADmw/GI6fTAv8gj0Bxv9YJav2Gomcg6N1ecwDwCLcBGAs/s1600/5.png" alt="Resultado de imagen para ejercicios de escritura de numeros de dos cifras en letra y numero"></p><p>ENCUENTRO DOS</p><p>.</p><p><iframe width="500" height="281" src="http://www.youtube.com/embed/3yyHrrKmzRE" frameborder="0" allowfullscreen=""></iframe></p><p>REALIZA LAS SIGUIENTES SECUENCIAS NUMÉRICAS:</p><p><img src="/web/uploads/04102021/528/67166a8411-secuencia-numerica-3.jpg">Laura, Sofía, Sara, Isabella y Luciana quieren que les ayudes a completar sus secuencias numéricas. Utiliza colores</p><p><img src="/web/uploads/04102021/528/305cddb732-secuencia-numerica-4.png" web="" uploads="" 04102021="" 528="" 305cddb732-secuencia-numerica-4.png"="" "=""></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/OsAPp5yAuic" frameborder="0" allowfullscreen=""></iframe><br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/hrZY5nxyJ_U" frameborder="0" allowfullscreen=""></iframe><span class="redactor-invisible-space"><br></span></p><p><br></p><p>ENCUENTRO TRES</p><p>VALOR POSICIONAL</p><p><br></p><p><span class="redactor-invisible-space"></span></p><p><a href="https://aprende.colombiaaprende.edu.co/sites/default/files/naspublic/ContenidosAprender/G_2/M/M_G02_U01_L01/M_G02_U01_L01_01_01.html">https://aprende.colombiaaprende.edu.co/sites/defau...</a></p><p><img src="https://i.pinimg.com/originals/c4/62/c4/c462c43a5b32ca4285c92451f04ea583.jpg" alt="Resultado de imagen para valor posicional para niños"></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/eNodAB9v6YM" frameborder="0" allowfullscreen=""></iframe><br></p><p>ENCUENTRO CUATRO</p><p>Sumas de números de dos cifras:</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/C0sqxgJcnt8" frameborder="0" allowfullscreen=""></iframe><br></p><p>Restas de números de dos cifras:</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/NkdCAwwZrm8" frameborder="0" allowfullscreen=""></iframe></p><p>Encuentro </p><p><a href="https://www.youtube.com/watch?v=7sXN3io-_nk">https://www.youtube.com/watch?v=7sXN3io-_nk</a> </p><p><br></p>
Evidencia
Evaluación
<p>ENCUENTRO UNO</p><p><img src="https://files.liveworksheets.com/def_files/2020/9/29/929183228700245/929183228700245001.jpg" alt="Resultado de imagen para actividades sobre escritura de números de dos cifras grado 2 primaria"></p><p><img src="/web/uploads/04102021/528/3ac3d4d752-numero-mayor.png"></p><p><img src="data:image/png;base64,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"></p><p>UBICA EN EL ÁBACO LAS SIGUIENTES CANTIDADES</p><p><img src="/web/uploads/04102021/528/9200d08587-abaco-1.png"></p><p><br></p><p><img src="/web/uploads/04102021/528/bb4d904e75-problemas-de-sumas.png"></p><p>REALIZA LAS SIGUIENTES SUMAS</p><p><img src="/web/uploads/04102021/528/bcbab659c6-sumas.png"></p><p><img src="/web/uploads/04102021/528/3829508135-abaco-2.png" "="" uploads="" 04102021="" 528="" 62c61fc389-problemas-de-sumas.png"=""><br></p>
Bibliografía
<p><a href="https://contenidosparaaprender.colombiaaprende.edu.co/G_1/M/SM/SM_M_G01_U01_L03.pdf">https://contenidosparaaprender.colombiaaprende.edu...</a></p><p>COMPRENDE 1. Educación Básica primaria. Educar editores. 2019. Bogotá, Colombia.</p>
Foro
<p>Sustenta la importancia de los números en nuestra vida cotidiana</p>
calificable?
Activo
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