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French Casement 2-Door Cabinet modèle 3D

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French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 1
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 2
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 3
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 4
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 5
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 1
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 2
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 3
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 4
French Casement 2-Door Cabinet royalty-free 3d model - Preview no. 5
Licence Libre de DroitsToutes les utilisations prolongées
Retours simples
Garantie du meilleur prix
Fonctionne hors de la boîte
18 visites
Bob Dubov

Caractéristiques

  • Géométriepolygonal_quads/tris
  • Des polygones265,192
  • Sommets265,166
  • Les texturesYes
  • GrééNo
  • AniméNo
  • Prêt pour l'impression 3DNo
  • Jeu Prêt (low poly)No
  • UV mappéYes
  • UV non emballésoverlapping

Formats et fichiers

3ds Max
(.max)
106 MB

vray 3.0
French_Cabinet.zip
3ds Max
(.max)
38 MB

vray 3.0
French_Cabinet_2011__vray.max
3ds Max
(.max)
38 MB

corona 1.3
French_Cabinet_2011__corona.max
OBJ
(.obj)
35 MB

French_Cabinet__vray.obj
FBX
(.fbx)
13 MB

French_Cabinet__vray.fbx

La description

French Casement 2-Door Cabinet Show-cases and deaf cabinets for the kitchen. Included are models of both two-door and cabinets with one door. Dimensions of two-door cabinets 1220 x 2360 x 560 mm Dimensions of single-door cabinets 740 x 2360 x 560 mm All four cabinets with a filling of 265 192 polygons. Name: French_Cabinet Version: 2011 Preview: No Units: Millimeters Dimension: 4500 x 560 x 2360 Polys: 265,192 XForm: Yes Box Trick: No Model Parts: 78 Render: V-Ray Formats: 3Ds Max 2011, OBJ, FBX
Oct 16, 2019 date ajoutée
Feb 18, 2022 dernière mise à jour

Avis

Il n'y a actuellement aucun avis sur ce produit.
Pourquoi ne pas être le premier à briser la glace?