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Propósito
<p>Identificar los movimientos de Rotaciòn y traslaciòn y su incidencia en el origen del dia de la noche y su determinacion en el dìa y la noche</p><p><br></p><p><img src="data:image/jpeg;base64,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" alt="Movimientos de la Tierra: traslación, rotación, precesión, nutación" style="" rel=""></p>
Motivación
<p>comprender que la tierra gira si misma lo que origina el dìa y la noche</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/OJoZSoAR-RU" frameborder="0" allowfullscreen=""></iframe><br></p>
Explicación
<p>El movimiento del sol es aparente. La tierra es la que se mueve, hay dos clases de movimientos, la traslaciòn que es alrededor del sol y la rotaciòn sobre si misma, la tierra tarda en dar una vuelta 24 horas.</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/6kBlgCozIQc" frameborder="0" allowfullscreen=""></iframe><br></p>
Ejercicios
<p>ver plataforma sinapsis las actividades</p>
Evidencia
Evaluación
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