Saltar enlaces
Disco de corte con dientes en ángulo positivo para madera con dentado alternado (izquierda - derecha).
No se pudo obtener el video del producto.

Para corte de:

  • Madera contrachapada.
  • Madera comprimida.
  • Madera blanda.
  • Madera dura.
  • Tipo de corte en paralelo y transversal.
  • Corte fino.
  • Dientes de metal duro ATB (dientes alternos).
  • Discos cortados por láser.
  • Ranuras (Slots) anti vibratorias que evitan recalentamiento del disco y permiten realizar cortes lisos.
  • Dientes a prueba de tensión de retroceso para cortes más seguros.
  • Dientes de carburo para cortes más rápidos resistentes al impacto, reducen el desgaste y brindan mayor vida útil.
  • Dientes de ligadura más fuerte para cortes de mayor precisión.

principales_ventajas

<ul> <li>Tipo de corte en paralelo y transversal.</li> <li>Corte fino.</li> <li>Dientes de metal duro ATB (dientes alternos).</li> </ul>

seguridad_manipulacion

<p>Utilice este producto solamente cuando se disponga de los EPP´s adecuados; tales como: guantes, lentes o pantallas protectoras, máscaras faciales, calzado de seguridad y protectores auditivos.</p>

tabla_medidas

<p><img 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" alt="" /></p>
[mostrar_productos_con_pdf]
REF: 0610012080
DISC SIERRA P. MAD 12IN 300MM 80 DIENTES

$270,119

ProductoNombre y descripciónAcción
DISC DE SIERRA P. MAD 10IN 250MM 100 DIENTES
Disco de corte con dientes en ángulo positivo para madera con dentado alternado (izquierda - derecha).
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DISC SIERRA P. ALU 12IN 300MM 80 DIENTES
Disco de corte con dientes en ángulo negativo para corte de metales no ferrosos y PVC.
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