A skeleton structure is proposed for its suspension part of a motor sports car, as shown in Fig.Q1. The three members ar
Posted: Mon May 09, 2022 1:29 pm
A skeleton structure is proposed for its suspension part of a
motor sports car, as shown in Fig.Q1. The three members
are made from the same material having Young’s modulus E
and cross section area A and are hinged. Assuming the
skeleton system is fixed at joint B and simply supported at
joint C, and subjected to a downward vertical load P=100kN
1. A skeleton structure is proposed for its suspension part of a motor sports car, as shown in Fig. 21. The three members are made from the same material having Young's modulus E and cross section area A and are hinged. Assuming the skeleton system is fixed at joint B and simply supported at joint C, and subjected to a downward vertical load P=100KN (a) determine the stiffness matrix for each of all three members, AB, AC and BC: (b) assemble the system stiffness matrix for the whole skeleton structure; (c) calculate the deflections of the structure at joints A and C using finite element method. The element stiffness matrix (k) can be given. csc-sc 141 $ -SC-s CSC s (each symbol having its customary meaning.) AE 600 400 (All dimensions in mm) Fig.Q1
motor sports car, as shown in Fig.Q1. The three members
are made from the same material having Young’s modulus E
and cross section area A and are hinged. Assuming the
skeleton system is fixed at joint B and simply supported at
joint C, and subjected to a downward vertical load P=100kN
1. A skeleton structure is proposed for its suspension part of a motor sports car, as shown in Fig. 21. The three members are made from the same material having Young's modulus E and cross section area A and are hinged. Assuming the skeleton system is fixed at joint B and simply supported at joint C, and subjected to a downward vertical load P=100KN (a) determine the stiffness matrix for each of all three members, AB, AC and BC: (b) assemble the system stiffness matrix for the whole skeleton structure; (c) calculate the deflections of the structure at joints A and C using finite element method. The element stiffness matrix (k) can be given. csc-sc 141 $ -SC-s CSC s (each symbol having its customary meaning.) AE 600 400 (All dimensions in mm) Fig.Q1