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4 JUNIO: LAS FRACCIONES (REPASO)
LAS FRACCIONES (REPASO)
Hola a tod@s, os dejo para practicar hoy unos vídeos explicativos en los que os vuelven a explicar el tema de las fracciones tal y como lo hemos trabajado este año. Echadles un vistazo porque mañana trabajaremos sobre ello.
![Comparación de fracciones - Universo Formulas](data:image/jpeg;base64,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)
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