Can you explain why there is value of Iy. This figure the ly placed on the centroid, but correct me or please correct me why there is value of Iy instead zero value. Thank you
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Can you explain why there is value of Iy. This figure the ly placed on the centroid, but correct me or please correct me why there is value of Iy instead zero value. Thank you
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- A short rectangular column 300 mm on one side and 400 mm on the other side. It is reinforced with 8-20-mm-diameter (28) longhitudinal bars equally distributed to the shorte sides of the column. Use f'c = 21 MPa and fy = 415 MPa. Calculate the required spacing of 10-mm-diameter ties, s (mm). Calculate the nominal axial strength of the column, Pn (kN). Calculate the maximum ultimate axial load the column can carry, Pu (kN)Steel Design Two channels having the given properties shown is placed at a distance of 300 mm to back and is properly connected by a pair of lacings as shown. Properties of one channel A = 5595 mm2 d = 305 mm x = 17mm Ix = 67.3 x 106 mm4 Iy = 2.12 x 106 mm4 rx = 19.3 mm Assume K = 1.0 Determine the safe axial load in kN, that the column section could carry. Unsupported height of column is 6m.Q#3. An aluminium strut 14 ft long has a rectangular cross section 2 in by 3.5 in. A bolt through each end secure the strut in such a way that is acts as hinged column about an axis perpendicular to 3.5 in dimension; and as fixed column about an axis perpendicular to 2 in dimension. Determine the safe central load with a factor of safety of 2 and E= 10300000 psi. Also discuss in detail about the governing column capacity and reasons behind it. SIR, PLS GIVE ME PROPER AND CORRECT ANSWER. THANKS
- A 550mmx800mm column reinforced with 12 pcs of D20mm (3 bars each on outer ends). The column carries an ultimate load of 3500kN at an eccentricity 325mm. Assuming concrete strength and steel strength to be 25MPa and 420MPa respectively. Take clear cover to be 40mm and diameter of ties to be 10mm. Determine the balanced compression depth, mm. Determine the balanced moment, kN-m. What is the design strength, kN.2. A tied column which is subjected to an eccentric load has dimension 300mm x 500 mm which is reinforced with 4D32 as shown. If eccentricity, e = 125 mm, fc’ = 21 MPa, and fy = 414 MPa, compute the following: a. stresses in the steelb. nominal load, Pnc. nominal moment capacity, MnThe column shown has a uniform rectangular cross-section. b = 14 mm and d = 24 mm. Assume both ends A and B are pinned supports.This Column ACB is laterally braced at its midpoint C suchthat rotation is allowed but translation is prevented alongthe y-axis direction.Use E = 200 GPa, and assume L = 600 mm.Knowing that a factor of safety of F.S. = 3.3 is required andusing Euler’s formula, determine the largest allowablecentric load Pall that can be applied to the column.
- Design a square tied column of smallest cross-section to carry an axial dead load of 600 kN and an axiallive load of 500 kN. Assume fc = 21 MPa and fy = 276 MPa. Use 20 mm main bars and 10 mm ties.Pu =A g =t =A st =No. of bars =Maximum steel ratio = Iti s safe ? ___Column ABC has a uniform rectangular cross-section with b = 12 mm and d = 22 mm. The midpoint C of the column is braced so that it cannot move in the y-direction. Using Euler's formula and knowing that a factor of safety of 3.3 is required, determine the largest allowable centric load Pall that can be applied. Use E = 200 GPa, and assume L = 800 mm.s shown in the sketch, an interior column AB in a steel frame carries a factored axialcompressive load, Pu = 1540 kips. The column is braced at the top and bottom and the mid-height in the perpendicular plane, and sidesway in the plane of the steel frame is allowed. Thecolumns are 12-ft long, and the columns above and below the column AB are the same size asAB. The adjacent girders are W 18×50 and are 32-ft long. Use A992 steel with Fy = 50 ksi,select the lightest W-section for the column AB. Use stiffness reduction factor where applicable.
- Situation 11. An overhang beam is loaded as shown below. The beam cross-section was built by attaching two (2) channels to a 9mm thick plate using 16mm rivets The property of the channel is given below: Depth, D=225 mm Flange Width, Bf=112.5 mm. Flange Thickness, tf=9mm Web Thickness, tw=9 mm The allowable flexural stress on the beam is 180 MPa. Rivets has a capacity of τ= 100 MPa on shear, for bearing, σb=200 MPa on single sheer, σb= 260MPa on double shear. 3. Determine the maximum allowable moment, M(all) in kn-m, base on the beam's cross-section. 4. Determine the location of the maximum moment on the beam in meters.Situation 11. An overhang beam is loaded as shown below. The beam cross-section was built by attaching two (2) channels to a 9mm thick plate using 16mm rivets The property of the channel is given below: Depth, D=225 mm Flange Width, Bf=112.5 mm. Flange Thickness, tf=9mm Web Thickness, tw=9 mm The allowable flexural stress on the beam is 180 MPa. Rivets has a capacity of τ= 100 MPa on shear, for bearing, σb=200 MPa on single sheer, σb= 260MPa on double shear. 7. Determine the maximum shearing stress on the beam in MPa. 8. Determine the flexural stress, In MPa, on the fiber 30mm above NA at distance 1m from ASituation 11. An overhang beam is loaded as shown below. The beam cross-section was built by attaching two (2) channels to a 9mm thick plate using 16mm rivets The property of the channel is given below: Depth, D=225 mm Flange Width, Bf=112.5 mm. Flange Thickness, tf=9mm Web Thickness, tw=9 mm The allowable flexural stress on the beam is 180 MPa. Rivets has a capacity of τ= 100 MPa on shear, for bearing, σb=200 MPa on single sheer, σb=260MPa on double shear. 1. Determine the location of centroid, y, from top of the beam in mm .