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CLEI I
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Propósito
<p><strong>Crear estrategias de solución de problemas haciendo uso del teorema de Thales</strong></p>
Motivación
<p><img src="data:image/png;base64,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" alt=""></p>
Explicación
<p><a href="/web/uploads/9143/91f303854d-guia-7-matematicas-grados-novenos.pdf">91f303854d-guia-7-matematicas-grados-novenos.pdf</a></p>
Ejercicios
<p><a href="/web/uploads/9143/3abcf5505a-actividad-unoguia-7.pdf">3abcf5505a-actividad-unoguia-7.pdf</a></p><p><a href="/web/uploads/9143/2c30e1e3e5-actividad-dosguia-7.pdf">2c30e1e3e5-actividad-dosguia-7.pdf</a><br></p>
Evidencia
Evaluación
<p><img 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" alt=""></p>
Bibliografía
<p>Calderón Zambrano, Isabel Cristina. Inteligencia Lógico matemático 9. Editorial voluntad. Bogotá 2003</p><p><a href="http://www.piesamatematik.com/p/semejanza-y-teorema-de-thales.html">http://www.piesamatematik.com/p/semejanza-y-teorem..</a></p><p><a href="https://www.youtube.com/watch?v=staL7w-eT58&ab_channel=DanielCarre%C3%B3n">https://www.youtube.com/watch?v=staL7w-eT58&ab_channel=DanielCarre%C3%B3n</a><br></p>
Foro
calificable?
Activo
Actualizar