Mechanics of Materials
11th Edition
ISBN: 9780137605460
Author: Russell C. Hibbeler
Publisher: Pearson Education (US)
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Determine the maximum allowable eccentric load P that can be applied to the wood column. The column is fixed at its base and free at its top. Use the NFPA equations of Sec. 13.6 and Eq. 13–30.
Using the NFPA equations of Sec. 13.6 and Eq. 13–30, determine the maximum allowable eccentric load P that can be applied to the wood column. Assume that the column is pinned at both its top and bottom.
5. An A-36 (Fy= 250 MPa) steel column has a length of 5 m and is fixed at both ends. If the
cross-sectional area has the dimensions shown, determine the critical load.
10 mm
1 - -10 mm
50 mm
E100 mmH
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- The 10-ft-long bar is made of aluminum alloy 2014-T6. If it is fixed at its bottom and pinned at the top, determine the maximum allowable eccentric load P that can be applied using the formulas in Sec. 13.6 and Eq. 13–30.arrow_forwardA column consists of a 2.5 m long hollow tube with an outside diameter equal to 1.5 times that of the inside diameter. The column must carry an axial load of 40 KN without buckling. Use a factor of safety of 5 and calculate the dimensions of the tube if one end is fixed and the other end is free. Use the Euler formula and take ?=200 ???.arrow_forwardDetermine the largest length of a W10 * 12 structural A992 steel section if it is pin supported and is subjected to an axial load of 28 kip. Use the AISC equations.arrow_forward
- Select the lightest W shape that will act as a column of 7 m long with both end hinged and support an axial load of12KN with the safety factor of 2.2, assume the proportional limit for steel is 200 Mpa and E=208 Gpaarrow_forwardA 20-ft-long column is made of aluminum alloy 2014-T6. If it is pinned at its top and bottom, and a compressive load P is applied at point A, determine the maximum allowable magnitude of P using the equations of Sec. 13.6 and Eq. 13–30.arrow_forward¹Prob. 10.3-5. A square, tubular steel column has the di- mensions shown in Fig. P10.3.5, has a length of L = 3 m, and has an axial compression load of P = 50 kN. If the column has fixed-free end conditions and is free to buckle in any direction, what is the factor of safety with respect to elastic buckling? Let Est = 210 GPa and oy = 250 MPa. 125 mm 150 mmarrow_forward
- The W150x22 column is made of A-992 steel and has length L of 4.69 m. Determine the critical load if its bottom end is fixed supported and its top is free to move about the strong axis and is pinned about the weak axis. O 2216.02 kN O 86.82 kN O 708.76 kN O 176.45 kN O 986.7 kN O 347.29 kN O 1085.85 kN O 271.46 kNarrow_forwardThe tube is 0.25 in. thick, is made of 2014-T6 aluminum alloy and is pin connected at its ends. Determine the largest axial load it can support.arrow_forwardA circular AISI 1020 rod is to support a load of 4 MN. Determine its minimum diameter in mm by applying a Factor of Safety of 3.6arrow_forward
- (a) Explain FIVE (5) factors that may influence the optimum column design under an axial compressive load. (b) A 3.6 m long pin-ended column is formed from an A-36 steel circular hollow section with an outer diameter of 75 mm. Determine the minimum thickness, t (to the nearest integer in mm) of the circular hollow section so that the column can safely support the load of 200 kN without buckling. If the outer diameter of the steel circular hollow section is reduced to 62 mm and the ends are pinned-fixed supported, analyse whether the column with the same applied load and the sectional thickness computed above will cause a buckling failure.arrow_forwardDetermine if the following column is long or short, and then determine the critical load on a steel column having a rectangular cross-section, 12mm by 18mm and length of 250 mm. it is fixed on both ends and made from a steel that has the following properties: E=209 Gpa and Sy=290 Mpa. What is the Slenderness ratio, The Cc, The long or short column, The critical load.arrow_forwardDetermine the maximum allowable intensity www of the distributed load that can be applied to member BCBCBC without causing member ABABAB to buckle. Assume that ABABAB is made of steel and is pinned at its ends for x−xx−xx-x axis buckling and fixed at its ends for y−yy−yy-y axis buckling. Use a factor of safety with respect to buckling of 2.24. EstEst = 200 GPaGPa, σYσY = 360 MPaMPa.arrow_forward
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