(a) The four nodes of the isoparametric element, as shown in Fig.6, have the detailed coordinates of Node 1 (20,20), Nod
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(a) The four nodes of the isoparametric element, as shown in Fig.6, have the detailed coordinates of Node 1 (20,20), Nod
(a) The four nodes of the isoparametric element, as shown in Fig.6, have the detailed coordinates of Node 1 (20,20), Node 2 (40,20), Node 3 (40, 40), and Node 4 (20, 50). The detailed stresses of the four nodes are 300, 350, 400, 450 MPa, respectively. Inside the element, there is a Point P with the local coordinate of (0.35, 0.35). Determine the global coordinate X and Y of Point P and its stress. (8 marks) 3.682. (E-1.1=1) E = 1.9 = 1) 4 = 1, 1 = 1) E = -1,11) mapping •P $ 1 (x,!
| rss) (6=-1.1=-1) (= 1.2=-1) (=-1,7)=-1) E = 1,1=-1) n = 4-590-n) No = 4 + 5)2 - 1) N, 21+5)(1+) N-20-5+n) 4 *=..)x, and y = ...), -ΣΝ Fig. 6
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