Question: A machine part in the form a parallelopiped is deformed into the shape indicated by the dashed straight lines (small displacements). The displacements are given
A machine part in the form a parallelopiped is deformed into the shape indicated by the dashed straight lines (small displacements). The displacements are given by the following relations: u= C1xyz, v=C2xyz, w=C3xyz
The back face GF is ?detached?. The coordinates of G* have displaced to (0.001, 0.001, 1.999), and the coordinates of F* are at (0.002, 1.002, 1.998). The position of point E* is still (1.504, 1.002, 1.996) as per the example.
a) Find the displacement relations for u, v and w.
b) Find the normal strain at the central point of the parallelepiped shape, in a direction emanating from the origin to point E

D D" A* 1.000 m E B 2.000 m C 1.500 m
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To solve this problem well follow these steps a Find the displacement relations for u v and w Given Displacements are u C1xyz v C2xyz w C3xyz We have ... View full answer
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