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DAW1: Examen 2a avaluació (B)Joan Puigcerver Ibáñez Rmn2h94fGaK1A2DGDU4AyA==;PoNdyj09v/qMuM2yBvtx03026m6t++cg4SjTLeJqes1obI30DD/hNaQc3ZDPK9y4uPKXjfw8trJLYiiqQR7rcYB+AdjFo3i1WovrndHvdQk=
GZpDuLqzc/hQLudquOQ0Qw==;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DAW1: Examen 2a avaluació (B)Joan Puigcerver Ibáñez 📌 Aquest document pot quedar desactualitzat després d’imprimir-lo. Pots consultar la versió més recent
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