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A standard weight pipe column is subjected to the following loads: Axial Load = 450 kN %3! Moment = 35 kN-m %3D Given: Column Properties Area = 5419 mm^2 Moment of Inertia = 30 x 10^6 mm^4 Outside Diameter = 219 mm Inner Diameter = 202 mm Calculate the maximum compressive stress (MPa) in the column. O 211 O 128 O 84 45

A standard weight pipe column is subjected to the following loads: Axial Load = 450 kN %3! Moment = 35 kN-m %3D Given: Column Properties Area = 5419 mm^2 Moment of Inertia = 30 x 10^6 mm^4 Outside Diameter = 219 mm Inner Diameter = 202 mm Calculate the maximum compressive stress (MPa) in the column. O 211 O 128 O 84 45

Structural Analysis
Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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(continuation) Calculate the maximum tensile stress (MPa) in the column. O 128 O 45 O 83 211 (continuation) The design requires that there should be no tensile stress in the pipe column due to the loads. How much should be the pipe outside diameter (mm) if the available thickness is 8 mm. 300 O 310 O 318 327
Transcribed Image Text:(continuation) Calculate the maximum tensile stress (MPa) in the column. O 128 O 45 O 83 211 (continuation) The design requires that there should be no tensile stress in the pipe column due to the loads. How much should be the pipe outside diameter (mm) if the available thickness is 8 mm. 300 O 310 O 318 327
SITUATION. A standard weight pipe column is subjected to the following loads: Axial Load = 450 kN Moment = 35 kN-m %3D Given: Column Properties Area = 5419 mm^2 Moment of Inertia = 30 x 10^6 mm^4 Outside Diameter = 219 mm Inner Diameter = 202 mm Calculate the maximum compressive stress (MPa) in the column. 211 O 128 84 45
Transcribed Image Text:SITUATION. A standard weight pipe column is subjected to the following loads: Axial Load = 450 kN Moment = 35 kN-m %3D Given: Column Properties Area = 5419 mm^2 Moment of Inertia = 30 x 10^6 mm^4 Outside Diameter = 219 mm Inner Diameter = 202 mm Calculate the maximum compressive stress (MPa) in the column. 211 O 128 84 45
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