&=0.004, & = -0.003, & = 0.002, at angles 0 = 0, 0 = 60°, 0 = 120° С a) Calculate the component strains: &, &, and Ky. b) Calculate the principal strains.
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The strains measured by a rosette strain gauge are
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- An clement of material in plane strain (see figure) is subjected to strains ex= 480 × 10-6, Ey= 70 × l0-6, and yxy= 420 × l0-6. Determine the following quantities: (a) the strains for an element oriented at an angle 0 = 75°, (b) the principal strains, and (c) the maximum shear strains. Show the results on sketches of properly oriented elements.The strains for an element of material in plane strain (see figure) are as follows: x = 480 ×10-6. y = 140 × l0-6, and xy = —350 x 10”. Determine the principals strains and maximum shear strains, and show these strains on sketches of properly oriented elements.A strain rosette (see figure) mounted on the surface of an automobile frame gives the following readings: gage A,310 × 10-6:gage B,180 × l0-6; and gage C. -160 × 10-6. Determine the principal strains and maximum shear strains, and show them on sketches of properly oriented elements.
- A 45° strain rosette (see figure 4) mounted on the surface of a car chassis gives the following readings: εA = 310×10−6, εB = 180×10−6 and εC = −160×10 −6. Determine the principal strains and maximum shear strains and show them on appropriately oriented element diagrams.A 45° strain rosette (see figure) mounted onthe surface of an automobile frame gives the followingreadings: gage A, 310 X10-6 ; gage B, 180 X10-6 ;and gage C, -160X10 -6 .Determine the principal strains and maximumshear strains, and show them on sketches of properlyoriented elements.A rosette consisting of 3 gages forming, respectively, angles of θa, θb and θc with the x-axis is attached to the free surface of machine components made of material with a given Poisson’s ratio v and Modulus of elasticity E as shown in Fig. 6. Take note that strain values given above are the gage readings and not principal strains. PLEASE ANSWER I,G,H
- A point On a free surface of a machine point (E = 214Gpa, G= 83Gpa) the stress state is shown on the diagram below e) Find the three principle strains, absolute max shear strain and the max in plane shear strain f) Determine the principle strains (Ep1,Ep2) and the max in the plane shear strain in the correct schematicA circular steel tube of length L = 1.0 m is loaded by torques T a) If the inner radius of the tube is r1 = 45 mm and the measured angle of twist betweenthe ends is 0.5°, what is the shear strain γ1 (in radians) at the inners surface? b) If the maximum allowable shear strain is 0.0004 rad and the angle of twist is to bekept at 0.45° by adjusting the torque T, what is the maximum permissible outer radius(r2)max?a) The deformations for a material element in plane deformation (see figure 1) are the following: εxx = 480 × 10−6, εyy = −450 × 10−6 and γxy = −350 × 10−6. Using Mohr's Circle, determine the principal strains and maximum shear strains, and make an appropriately oriented sketch. b) And solve the exercise for the following data: εxx = −1120 × 10−6, εyy = −430 × 10−6, and γxy = 780 × 10−6.
- Suppose that σx = 42 MPa A) Determine the normal stress σx′ that acts on the element with orientation θ = -17.8 ∘. B) Determine the normal stress σy′ that acts on the element with orientation θ = -17.8 ∘. C) Determine the shear stress τx′y′ that acts on the element with orientation θ = -17.8 ∘.Suppose that a= 420 mm and b= 560 mm Part A: Determine the average normal strain along diagonal BD Part B: Determine the average shear strain at corner B relative to the x, y axis3.For a body under three dimensional stress state, describe the procedure for obtaining the absolute maximum shearing stress at a given point. What is meant by strain transformation? Describe two procedures for obtaining stress form Mohr’s circle for strain.