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Secuencias Didacticas
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CLEI I
CLEI II
CLEI III
CLEI IV
CLEI V
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Propósito
<p>Que los estudiantes hagan selecciones y discriminaciones numéricas en el circulo del o al 15. </p>
Motivación
<p><img src="data:image/jpeg;base64,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" alt="Numbers in English 1 to 10 for Children NEW!, Numeros en Ingles 1 al 10 para Niños NUEVO! - YouTube"></p>
Explicación
<p>Que los estudiantes refuercen y graben los números.</p><p>Que los estudiantes cuenten cantidades del 0 al 15.</p><p>Que los estudiantes comparen en grupos y reconozcan el mayor dentro de la serie numérica</p><p>Que los estudiantes selecciones y describan características particulares en el mundo des las formas.. </p><p><iframe width="500" height="281" src="//www.youtube.com/embed/tNEbNUc9E-g" frameborder="0" allowfullscreen=""></iframe><br></p>
Ejercicios
<ul><li>Con la observación harán discriminación visual de las formas geométricas vistas</li><li>Harán conteo en seri de mayor a menor.</li><li>Reconocerán cantidades y las escribe correctamente.</li></ul>
Evidencia
Evaluación
<p><iframe width="500" height="281" src="//www.youtube.com/embed/0fBCutIldj0" frameborder="0" allowfullscreen=""></iframe></p><p>Ejercicio de preguntas para niños sobre los numeros del 0al 15.</p>
Bibliografía
<ul><li>Cuadernillo de trabajo el mundo de los números.</li><li>Texto consentidos de editorial libre.</li></ul>
Foro
calificable?
Activo
Actualizar