Instructions: This is an particular person project. Plan not discuss your answer with anyone else. Strive the final five This project carries 50% weight towards the closing marks for this route. The deadline for submitting the accomplished project is 14 Nov 2025 (Friday). Tedious submission (without exact reasons) will appeal to penalty. After that you may maybe even devour accomplished your project, travel in your project papers below my (lecturer’s) space of enterprise door at N3-02c-78 by 14 Nov 2025 (Friday). After gathering your project, the lecturer will acknowledge the receipt by electronic mail. Double examine my space of enterprise number (N3-02c-78) displayed on my space of enterprise door earlier than you travel in your papers. If you judge any quantity or numerical tag is not very specified by any of the questions, think a factual numerical tag or address it as a parameter. Nonetheless, suppose this clearly in your answer. That that you may maybe well maybe also be inspired to exhaust software programs similar to MATLAB or Wolfram Alpha to support your calculations/derivations. Nonetheless, it’s top to aloof reward the first points of your derivations/answer/ coding in your project, and never exact merely expose the closing solutions/results from the software. Stare the lecture slides of relevant subjects/chapters earlier than attempting to clear up the complications. Plan not are attempting to clear up the complications purely primarily based on frequent sense or your prior files won from a range of functions. Utilize the strategies/ways taught on this route to clear up the complications. Sign all of your steps clearly. Steps carry marks. If you dwell not reward steps, you will lose marks. Write My Project Hire a Expert Essay & Project Creator for finishing up your Academic Assessments Native Singapore Writers Team 100% Plagiarism-Free Essay Top likely Pride Rate Free Revision On-Time Transport ————————————————————————————————————————– Questions 1. Figure 1 shows an axisymmetric solid the place y-axis is the axis of symmetry and the cross-fragment is a trapezium. The cross-fragment is modelled as a single 4-node quadrilateral isoparametric factor as shown. Figure 1 The radial displacements in metres (along x-axis) of nodes had been decided to be 0.001, 9.6811×104, 9.6811×104 and nil.001, for nodes 1,2, 3 and 4, respectively. The axial displacements in meters (along y-axis) are 2.5964×105, 1.4188×105, 1.4188×105 and 2.5964×105, respectively. The Young’s modulus of the discipline cloth is 200 GPa and the Poisson’s ratio is 0.3. (a) The usage of B-matrix and generalized Hook’s Regulations, resolve the stress and stress ingredients at the final 2×2 Gauss point locations. Thereby resolve the stress energy saved in the factor by 2×2 Gaussian integration. (10 marks) (b) Resolve the mass moment of inertia Iyy by 2×2 Gaussian integration. (Develop the fundamental formulation Iyy by regarding books or web. Cite references.) Rob the mass density to be 7850 kg/m3. (10 marks) 2. Figure 2(a) shows a 4-node quadrilateral isoparametric factor. The nodal coordinates of the take into accout physical space as (x1, y1) = (0, 0), (x2, y2) = (1, 0), (x3, y3) = (1, 1) and (x4, y4) = (0, 1). These coordinates correspond to a sq. (un-distorted) factor form. Now, let us introduce factor form distortion as shown in Figure 2(b) by redefining the nodal coordinates of nodes 2 and 4 as (x2, y2) = (1s, 0) and (x4, y4) = (0, 1s) the place s is a proper parameter: 1< s
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