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DAW1: Examen 2a avaluacióJoan Puigcerver Ibáñez Wuwt8O5LIiJqmCSze+dLfQ==;dwwX4DxqD3QEDTsslYNhu7qSTwEVV7fBBs/buyAAZQKjXuiiKtAIo1rfvvDIAWv8Mk7/TpCk18XM5KY/PaIxi4Ck0Y/7TZg3ojBQjSEBvog=
GgQEcJcwktOPTTMfWhUY7w==;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DAW1: Examen 2a avaluacióJoan Puigcerver Ibáñez 📌 Aquest document pot quedar desactualitzat després d’imprimir-lo. Pots consultar la versió més recent
a la pàgina web.
🌿 Abans d’imprimir aquest document, considera si és realment necessari. Redueix el consum de paper i ajuda a protegir el nostre entorn.
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