



Please answer all parts to the question n = 0 Start writing on a new calculations...
Please show all work
4 kN 2. Use Castigliano's theorem to find the vertical displacement of joint C on the truss. The cross- sectional area of each member is 100 mm2. Take E = 200 GPa. 1.5 m
AB length is 4000mm
AD length is 3000mm
A pin jointed frame ABCD is supported by a pinned support at A, a roller at B and is subjected to the loading indicated in Figure Q1. All members have circular cross-section and all are made of steel materials with same cross-section. Determine the support reactions at A and B Determine all the member forces Find out the horizontal displacement at point C using a table template as shown in Table Q1....
please answer #1 answers are in photo below questions. please
solve
1. (20 pts.) The truss structure shown has 3 members: BD, CD and BC. The value of EA (where E-Young's modulus and A-cross-sectional area) for each of the members is 200 x 103 [kN]. (1) Determine the support reactions at B andCt (2) Determine the vertical displacement of the joint D, "D, (3) Determine the horizontal displacement of the joint D, uph. 0 30° 10 kN 2.13mm 2. (20...
2. Determine the vertical displacement at joint B and horizontal displacement at joint D using Castigliano's Second Theorem. The truss is pinned and roller at A and C, respectively. Use, E = 200 GPa and A = 2400 mm. E = 200 x 10°N/m². 20 KN 60 CAB 4 m 3m 3m
Q1 The pin-jointed wood truss shown in Figure Q1a is subjected to a point load P 24 kN at joint B a) Show that the truss is statically determinant. Indicate zero force members. Determine the force in members BC, CF, GF of the truss [10 marks] b) The truss is made of wooden joists (Young modulus E 10 GPa) with a rectangular cross-section having dimensions of 47mm × 150mm. The vertical displacement of joint B is measured to be 10...
Determine the vertical and horizontal displacement at F. Mernber Young's Modulus, E - 200 GPa Member Cross-sectional Area, A-6.25e-4 m2 You must submit your solution in the online short answer dialog box. Your solutions must be supported by your hand-written calculations to receive credit 120 KN F m B 3 m E. m
structure design
Name 1Pag Question 1 (35 marks) Use the method of virtual work to determine the vertical displacement of joint C of the truss below The cross-sectional area of each member is A 300 mm2 and E- 200 GPa Note 1 GPa -1.0 x 10 kN/m 1 mm2-10 x 10-*m2 3 kN 2 m 2 m 1.5 m EA Set out wour computations as follows (a) Find the reactions at hinge support E and at roller support A b)...
please answer question 2a and 2b with clear steps and
remarks
(a) For the pin-jointed truss under design loads shown in Figure 2(a), member BC, AC and AD using the Method of Sections. Indicate whether the members are in tension (T) or compression (C) calculate the forces in 20 kN 70 kN 45° 45° 45° 45 80 kN 45° 45 4m 4m 4m L 4m 4m Figure 2(a) (b) A sample of a steel member was taken for tensile testing...
Please answer all Parts and include whether the member is in
compression or tension or N/A. Thank you so much.
Using the method of sections, determine the forces in the bars listed below the figure. Given: X= 14 kN. K H G 3 m L M N 3 m АЯ RE B D X KN 16 kN XkN 4 @ 4 m IJ, MC, and MI The force in member IJ (FI) is The force in member MI (FM) is...
N=2
F=220
LLUM The figure shows a three-part column ABC, securely attached to the floor and the roof. The column has a length of 250 mm and a cross section area of 2200 mm. It is made from aluminium (E = 73 GPa). A force of F is applied at point B, a distance of 80 mm below point A. Determine the magnitudes and directions of the support reactions at points A and C. The vertical Force F is given...