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CLEI I
CLEI II
CLEI III
CLEI IV
CLEI V
CLEI VI
Tema
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Propósito
<p>Comprender el concepto de semejanza de figuras planas</p>
Motivación
<p>Señala las figuras que son muy similares y explica qué tienen de similares</p><p><img src="data:image/png;base64,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" alt="" style=""></p>
Explicación
<p>Dos figuras son semejantes cuando tienen la misma forma y los mismos ángulos, pero la medida de sus lados o su orientación es diferente.</p><p>Observa el siguiente video que explica la semejanza de figuras</p><p><a href="https://www.youtube.com/watch?v=4MxChkgm370">https://www.youtube.com/watch?v=4MxChkgm370</a><br></p>
Ejercicios
<p>Realiza el taller de la página 249 de tu libro de trabajo</p>
Evidencia
Evaluación
<p><a href="https://es.liveworksheets.com/worksheets/es/Matem%C3%A1ticas/Semejanza_de_figuras/Figuras_Semejantes_sp1684926ud">https://es.liveworksheets.com/worksheets/es/Matem%C3%A1ticas/Semejanza_de_figuras/Figuras_Semejantes_sp1684926ud</a></p>
Bibliografía
<p><a href="http://recursostic.educacion.es/secundaria/edad/2esomatematicas/2quincena7/2quincena7_contenidos_2a.htm">http://recursostic.educacion.es/secundaria/edad/2e...</a></p>
Foro
calificable?
Activo
Actualizar