125,00 $
125,00 $
125.0
CAD
125,00 $
Cette combinaison n'existe pas.
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Non échangeable
Non remboursable
TENS analogiques Maxima II - Valeur de 475,00$
Tens analogue Maxima II - 2 canaux, 3 modes. L'unité à deux canaux dispose d'un débit et d'une largeur réglables. Commandes du bout des doigts Aucune programmation complexe. Mode de test intégré. Comprend un étui souple, des fils conducteurs, des électrodes, une pile alcaline de 9 V et un manuel
Modèle discontinué.
Vente finale
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