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Téma uzavřenoSměr sil v kuželovém soukolí

 Odpovědět Odpovědět archiv
Autor
Vladimír Michl Zobrazit panel
Moderátor
Moderátor
Avatar
Arkance Systems

Přihlášen: 09.zář.2004
Lokalita: ČR (JČ)
Používám:
Dodáváme produkty Autodesk
Stav: Offline
Bodů: 21464
Přímý odkaz na tuto zprávu Téma: Směr sil v kuželovém soukolí
    Zasláno: 13.úno.2017 v 13:56
Obrázek nedorazil - vložte jej v plném editoru příspěvku nebo externím úložištěm. Máte na mysli směry os v soukolí?
Vladimír Michl (moderátor)
Arkance Systems s.r.o. - www.arkance-systems.cz
(podpora viz hd.cads.cz)
Zpět nahoru
Rowav Zobrazit panel
Nováček
Nováček

Přihlášen: 10.úno.2017
Lokalita: ČR (PL)
Používám:
inventor2017, autocad2017
Stav: Offline
Bodů: 2
Přímý odkaz na tuto zprávu Zasláno: 10.úno.2017 v 22:19
Zdravím,

chtěl bych se zeptat, jestli někdo nemá zkušenost s tím, co inventor povařuje za směr 1 a směr 2 ve výpočtech kuželových ozubených kol (výpočet viz níže v obrázku - radíální a osová síla). Hledal jsem to v inventoru i na netu, ale nic jsem nenašel.

Moc díky za připadnou pomoc.
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Tip 8717:Jak ve výkresu zobrazit těžiště podsestavy?


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