Required information A composite beam is made by attaching the timber and steel portions shown with...
Figure 2a shows a composite beam made by placing three
steel plates inside a wooden
section.
(a) Determine the maximum bending stress developed in the wooden
section and steel plate
if the beam is subjected to allowable bending moment, M of 20 kN.m.
Given that the
Modulus of Elasticity of wood is 13.1 GPa and steel is 200
GPa.
[14 Marks]
Figure 2a: Composite beam
(b) Figure 2b shows another beam without steel plates. Suggest the
maximum bending
stress for...
PROBLEM 6.5 The American Standard rolled-steel beam shown has been reinforced by attaching to it two 16 x. 200 mm plates, using 18-mm-diameter bolts spaced longitudinally every 120 mm. Knowing that the average allowable shearing stress in the bolts is 90 MPa determine the largest permissible vertical shearing force. (see Hint table) -16 mm X 200 mm Part A(mm) d (mm) Ad? (109 mm) (106 mm) S310 X 52 Top plate S310x52 Bot. plate 6650 0 95.3 1 164.86 95.44...
I need it to be solved in the next 30 min
4) Bottom of the section (Point A) CASIO Draw the shearing stress distribution Problem 2 (8 marks) The two stec 1 plates are bolted to the wooden beam shown by 30-mm-diameter bolts spaced at 150 mm. Knowing tha for steel and beam wood are 200 and 40 GPa, respectively subjected t 7000 N, and that the moduli of elasticity 1. Draw the transformed section showing dimension (Hint: 1 plate)...
Question 1 (Total 100/3 Marks) Figure 1 (all units are mm) shows a simply supported beam of span 2500 mm with a 5 kN/m load. The cross-section of the beam is a composite section made from two steel plates attached to the top and bottom of a timber section. The top steel plate is 5 mm wide and 20 mm deep. The bottom steel plate is also 5 mm wide but 10 mm deep. The timber section is 50 mm...
1. A composite beam is made of wood and reinforced with a steel strap located on its bottom side. It has the cross-sectional area shown in the given Figure. Given the beam is subjected to a bending moment of M 2 kN m and the material properties wood and steel are, E Esteel 200 GPa, respectively, determine the of wood 12 GPa and 150 mm normal stress at points B and C (20 points) 20 mm
Please show all the steps and calculations,
thanks
PROBLEM 1 The rolled-steel beam shown has been reinforced by attaching to it two 10 x 175-mm plates, using 20-mm-diameter bolts spaced longitudinally every 150 mm. Knowing that the average allowable shearing stress in the bolts is 90 MPa, determine the largest permissible vertical shearing force. W250 x 44.8
DQuestion 17 5 pts The cross section of a composite beam made of aluminum and steel is shown in the figure. The moduli of elasticity are Ea 75 GPa and Es 200 GPa. Under the action of a bending moment that produces a maximum stress of 50 MPa in the aluminum, what is the maximum stress in the steel (MPa)? 30 mm 40 mm Aluminunm Steel 80 mm 0
(a) Consider the composite beam depicted in cross-section in Figure 1, composed from steel and timber, which has an asymmetric moment, M, applied. Determine which material will fail first and the magnitude of M at failure. Esteel 205 GPa, Cydsteel= 240 MPa, Enimber= 15 GPa, Oyd.timber = 80 MPa. (16 marks) 10 mm Steel 90 mm 6-35 Z Timber Steel 10 mm 50 mm
(a) Consider the composite beam depicted in cross-section in Figure 1, composed from steel and timber,...
A steel bar and an aluminum bar are bonded together as shown to form a composite beam. The vertical shear in the beam is 3.6 kips and the modulus of elasticity is 29 x 106 psi for the steel and 10.6 x 106 psi for the aluminum. 2 in. Aluminum Steel 1 in. 1.5 in. Determine the maximum sharing stress in the beam. (Round the final answer to two decimal places.) (Hint: Both Q and / are computed by using...
A steel bar and an aluminum bar are bonded together as shown to form a composite beam. The vertical shear in the beam is 3.6 kips and the modulus of elasticity is 29 x 106 psi for the steel and 10.6 x 106 psi for the aluminum. 2 in. Aluminum Steel 1 in. 1.5 in. Determine the maximum sharing stress in the beam. (Round the final answer to two decimal places.) (Hint: Both Q and / are computed by using...