![ການ stairs ທັງຫມົດແຕ້ມຮູບ](data:image/png;base64,)
ການ stairs ທັງຫມົດແຕ້ມຮູບ
![ເບິ່ງທາງຫນ້າ](data:image/png;base64,)
ເບິ່ງທາງຫນ້າ
![ທັດສະນະທາງ](data:image/png;base64,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)
ທັດສະນະທາງ
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)
Layermass
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String
![ສະຫນັບສະຫນູນລະດັບການ](data:image/png;base64,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)
ສະຫນັບສະຫນູນລະດັບການ
![ຂັ້ນຕອນຂອງການ](data:image/png;base64,)
ຂັ້ນຕອນຂອງການ
ຂໍ້ສະເຫນີແນະ
ມັນສອດຄ້ອງກັບຄວາມສວຍງາມສູດ
ຄວາມເລິກຂອງຂັ້ນຕອນຂອງການທີ່ພຽງພໍໄດ້
ມຸມສະດວກຂອງ stairs ໄດ້ 36.2°
ຂັ້ນຕອນງ່າຍ
ຂໍ້ມູນເບື້ອງຕົ້ນລະດັບຄວາມສູງຂອງ ladder ໄດ້
2500 mm
ຄວາມຍາວຂອງ stairwell ໄດ້ໃນການວາງແຜນ
3000 mm
width ຂອງ stairs ໄດ້
900 mm
ຈໍານວນຂອງຂັ້ນຕອນທີ່
12 + ເຂດພື້ນທີ່
ຄວາມຫນາຂອງຂັ້ນຕອນການ
50 mm
ຂັ້ນຕອນການຄາດຄະເນ
50 mm
ຄວາມຍາວຂອງ stairs stringer ເທິງ
2676 mm
ຄວາມຍາວຂອງຕ່ໍາ stairs stringer ໄດ້
1116 mm
ໄລຍະຫ່າງຈາກຈຸດເລີ່ມຕົ້ນຂອງຊ່ອຍແນ່ໄດ້ໄປເຖິງການສະຫນັບສະຫນູນຄັ້ງທໍາອິດ ຈາກຂ້າງເທິງ
54 mm
ສະຫນັບສະຫນູນຂັ້ນຕອນການຕິດຕັ້ງ
325 mm
ມຸມຂອງ inclination ຂອງ ladder ໄດ້
36.2°Layermassລະດັບຄວາມສູງ Step
192 mm
ຄວາມເລິກ Tread
313 mm
ລະດັບຄວາມສູງຂອງ riser ໄດ້
142 mm
ພື້ນທີ່ທັງຫມົດໃນລະດັບ
3.375 m
2ເຂດພື້ນທີ່ຂອງເວທີອຸປະກອນການ
1.665 m
2ຈໍານວນ profile ໂລຫະBowstring
7585 mm
ສະຫນັບສະຫນູນ
3847 mm
ເຂດພື້ນທີ່
5200 mm
ໄຟລ໌ແນບເພີ່ມເຕີມ
720 mm
ພຽງແຕ່
17353 mm
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