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Po AT a area Problem 2. The deformable bar of length 2a, Young's modulus E, coefficient of thermal expansion a, and cross-sectional A is subjected to a distributed axial force per unit length with constant intensity po in the domain from 0≤x≤ a, and a uniform temperature change of AT in the shaded region from a ≤x≤ 2a. (a) Determine the displacement u, at x = a. (b) Determine the displacement Uza at x = 2a. a

Po AT a area Problem 2. The deformable bar of length 2a, Young's modulus E, coefficient of thermal expansion a, and cross-sectional A is subjected to a distributed axial force per unit length with constant intensity po in the domain from 0≤x≤ a, and a uniform temperature change of AT in the shaded region from a ≤x≤ 2a. (a) Determine the displacement u, at x = a. (b) Determine the displacement Uza at x = 2a. a

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Po ΔΤ' Problem 2. The deformable bar of length 2a, Young's modulus E, coefficient of thermal expansion a, and cross-sectional area A is subjected to a distributed axial force per unit length with constant intensity po in the domain from 0≤x≤ a, and a uniform temperature change of AT in the shaded region from a ≤ x ≤ 2a. (a) Determine the displacement ua at x = a. (b) Determine the displacement uza at x = 2a. a a
Transcribed Image Text:Po ΔΤ' Problem 2. The deformable bar of length 2a, Young's modulus E, coefficient of thermal expansion a, and cross-sectional area A is subjected to a distributed axial force per unit length with constant intensity po in the domain from 0≤x≤ a, and a uniform temperature change of AT in the shaded region from a ≤ x ≤ 2a. (a) Determine the displacement ua at x = a. (b) Determine the displacement uza at x = 2a. a a
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