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)
![](/images/wwpdzel.jpg)
Farbe
Auf Wunsch des Kunden kann die Garage mit den Farben aus unserer RAL Palette bestrichen werden:
![](/images/paleta-poprawiona.png)
![](/images/wwdostawa.png)
Lieferzeit
Lieferzeit ca. 2-15 Werktage Bei Barbezahlung ist die Aufbau
(ohne Veraknkerung) im Preis!
Kostenlose Lieferung (innerhalb Deutschland).
*betrifft keine Inseln.
![](/images/wwart.png)
Die Art der Konstruktion
- Einzelgarage mit Pultdach - Gefälle nach rechts
- Die Konstruktion besteht aus geschlossenen grundierten Vierkantprofilen - 30x50x1,5 mm.
Alternativ ist diese auch verzinkt zu erwerben (gg. Aufpreis)
- In die Konstruktion wird ein verzinktes Trapezblech (auf den Wänden -T7, auf dem Dach T-14) vernietet.
Die Blechelemente haben eine Stärke von 0,4mm
![](/images/wwnarzedzia.png)
Untergrund
Vor der Montage ist jeder Kunde verpflichtet den Untergrund, auf dem die Garage befestigt bleibt, vorzubereiten.
Die Ankerung der Garage muss sofort nach ihrer Montage ausgeführt werden.
Der Kunde befestigt eine Garage selbst.
![](/images/wwcegly.png)
Die Bodenparameter
Der Boden soll minimal um 10 cm breiter als die Garage sein
(nur wenn wi sie an einen Zaun oder eine Wand zustellen ist das nicht erforderlich.).
Die weiteren Parameter ergeben:
- die Stärke der Betonelementen Minimum 10cm
- allgemeines, das sich im niedrigstem Punkt 5cm über dem Boden befindet,
- die Auffahrt mit der 5% Steigung (5cm auf 1m).
1. Die Betonplatte- muss min. 10 cm breiter als die Garage sein, um sie frei einzubauen.
Die Dicke des Betons liegt bei min. 10cm.
2. Streifenfundament- man muss eine Platte mit der Breite 10-20 cm vorbereiten, dessen Außenabmessungen
um 10 cm breiter 10 cm als die Garage sind.
3. Betonpunkte ca. 20x20x30 cm- Bei Einzelgaragen in allen Ecken und in der Mitte der längeren Wand.
Bei Doppelgaragen (oder mehr) in allen Ecken und in der Mitte der Wände.