Espacement entre pannes et chevron 6/8

Bonsoir,

vous serait il possible de nous faire un tit schéma avec quelques cotes histoire de voir et pour que l'ont puissent mieux se rendre compte, cela sera plus simple je pense pour vous donner une solution..

Ludovic.

kauffmann ludovic a écrit:

Bonsoir,

vous serait il possible de nous faire un tit schéma avec quelques cotes histoire de voir et pour que l'ont puissent mieux se rendre compte, cela sera plus simple je pense pour vous donner une solution..

Ludovic.

Bonsoir Ludovic, ce schéma peut il aider ?

Merci

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[/img]

L'image n'est pas passé, la voici : ( erreur de distance, en haut a gauche c'est plutot 0.4m )

re,

une coupe avec la rencontre des deux toits et la gouttière c'est possible???

Merci...

Ludovic

mohandino a écrit:

L'image n'est pas passé, la voici :

Mais d'entrée de jeux on pourrait travailler autrement que ce qui est dessiné.... car les sections en place ne sont pas trés fortes pour recevoir une toiture tuile...

re

la pente des 2 pans est d'en gros de 15 degres.

Le chenaux a sa propre sortie et la goutiere aussi.

je ne sais pas si ces schemas peuvent aider a la comprehension de mon projet :