A strain gauges system mounted at a point on a structural member that is subjected to multiaxial stresses, where we have the following readings: ;Ey = 1.0 x104;& = - 3.0 x10; Vay = 9.1 x10; %3D Determine the stress components if the member is made of an isotropic material with linear elastic behavior having the following elastic properties: Young's modulus E = 200 Gpa and Poisson's ratio v = 0.3: %3D

A strain gauges system mounted at a point on a structural member that is subjected to multiaxial stresses, where we have the following readings: ;Ey = 1.0 x104;& = - 3.0 x10; Vay = 9.1 x10; %3D Determine the stress components if the member is made of an isotropic material with linear elastic behavior having the following elastic properties: Young's modulus E = 200 Gpa and Poisson's ratio v = 0.3: %3D

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

Figure 1 shows the elastically deformed shape AB'C'D' of a thin plate subjected to plane stress conditions. The elasticity modulus and Poisson's ration are E=210 GPa and v=0.33 respectively. Determine the direction (angle 0) of the maximum shear stress on the point 0(0.5, 0.5). C'(1.09, 1.08) D'(0.01, 1.03) C(1.00, 1.00) D(0, 1) A(0, 0) O(0.5, 0.5) B(1, 0) B'(1.05, 0.06)
Question 1: The piece of plastic is originally rectangular. Given LCD and LAD are 400 and 300 mm, respectively. If the plastic distorts as shown by the dashed lines, a) Determine the average normal strain that occurs along CD. b) Determine the average normal strain that occurs along AD. c) Determine the shear strain Yxy at corner C. 2 mm LCD 2 mm D LAD mm B 12 mm 3 mm mm
The stresses shown in the figure act at a point on the surface of a structural element. Using Mohr’s circle, determine the following: 1. Calculate the absolute value of the normal stress x at the point in MPa. 2. Calculate the absolute value of the normal stress y at the point in MPa. 3. Calculate the absolute value of the shear stress xy at the point in MPa. 4. Calculate the absolute value of the minor principal stress in MPa. 5. Calculate the absolute value of the major principal stress in MPa. 6. Calculate the absolute value of the maximum shear stress in MPa. Kindly answer all with complete solution please. Needed ASAP
20 and σ are the principal stresses at a point in a strained material. Poisson ratio for the material is 0.25. Modulus of elasticity of the material is 2.20. Total strain energy stored per unit volume of the material is ko. Then the value of k is (Round off to two decimal places.)
ANSWER THE PROBLEM GIVE WHAT IS ASKED, SHOW YOUR SOLUTION, AND BOX THE FINAL ANSWERS. WRITE IT ON A CLEAN PAPER CLEARLY. I WILL GIVE THE FEEDBACK RATING AS POSSIBLE, YOU CAN ANSWER IT. THANK YOU
Need step by step
Question- Principal stress at a point in an elastic material are 1.50 (tensile), o (tensile) and 0.50 (compressive). The elastic limit in tension is 210 MPa and poisson's ratio=0.3. Find the value of o at the failure when computed by the maximum principal strain theory.
At a point in a machine component that is subjected to plane stress, the normal and shear stresses are σx= 80 MPa, σy= 35 MPa, and τxy= 84 MPa, acting in the directions shown in the figure. At this point, determine the strain components εx, εy, εz, and γxy. Assume that E = 69 GPa and v = 0.29 for the machine component.
Mohr's circle is shown for a point in a physical object that is subjected to plane stress. Each grid square is 220 psi in size. (a) Determine the stresses Ox, Oy, and the magnitude of Txy and show them on a stress element. (b) Determine the principal stresses and the magnitude of the maximum in-plane shear stress acting at the point and show these stresses on an appropriate sketch (e.g., see Figure 12.15 or Figure 12.16). Answer: (a) ox= i Oy = Txy = i i (b) Op1 = i op2 = i max in-plane y i C psi psi psi X psi psi psi σ
Give me right solution with clear calculations.
Please solve correctly
Len 4