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)
102
TROUBLESHOOTING
TABELLE PROBABILI ANOMALIE IN FUNZIONE DEI SINTOMI
TABLEAU ANOMALIES PROBABLES EN FONCTION DES SYMPTÔMES
TABELLE MIT MÖGLICHEN STÖRUNGEN AUFGRUND BESTIMMTER SYMPTOME
TABLA DE POSIBLES ANOMALÍAS EN FUNCIÓN DE LOS SÍNTOMAS
TABELA DAS PROVÁVEIS ANOMALIAS CONFORME OS SINTOMAS