.Label and define all variables on the Mohr's Circle image below. Include Absolute max shear stress, max in-plane shear stress. 03 02 01
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- The state of stress at a point under plane stress condition is Ox = 100 MPa, Oy = 50 MPa, Txy = 20 MPa %3D The radius of the Mohr's circle representing the given state of stress in MPa is: O 32.02 O5071 O60 23 O 100.92The shear stress-shear strain diagram for a material is shown. The bolt used to hold the lap joint is made of this material and has a diameter of 0.35 in. The material has a Poisson's Ratio of 0.2. T (ksi) F T1 G = Values for the figure are given in the following table. Note the figure may not be to scale. Variable T1 Y1 Value 40 ksi 0.003 rad 71 -7 (rad) a. Determine the Shear Modulus of the allow, G. b. Determine the Elastic Modulus of the allow, E. c. Determine the force required to cause the material to yield, F. Round your final answers to 3 significant digits/figures. ksi(a) Construct Mohr's circle for an element in a uniaxial state of stress (b) Use this Mohr's circle to derive the equation for the normal stress On and shear stress En on the n-face. The equations should depend on Ox and θ (c) Use the Mohr's circle to determine the planes on which the maximum shear stress acts. Sketch a properly oriented maximum-shear-stress element and indicate the normal and shear stresses acting on its faces. Ơn nt o, Note: for (b), the angle θ is between 0 and 90° and is positive
- f9-8 Solid Mechanic Strain Transformation Ebook Mechanics of Materials (Ninth Edition), R.C. Hibbeler page 472+ link: http://shorturl.at/kmvAWConsider a circular plate that has a uniform pressure along the top surface and a fixed support on the edge around the perimeter, as shown. What would be the most efficient model to use to analyze the stress in the plate? O 3D model O Shell model O Plane stress model O Axisymmetric model TTTTT 7777Determine the young's modulus of metal alloy having the following tensile stress - strain diagram
- Do not answer in image format. Answer completely.Calculate the unit normal vectors to the planes on which the three principal stressesact.At a point on the surface of a pressurized cylinder, the material element is subjected to stresses; σx = 60 MPa, σy = - 40 MPa, and τxy = - 30 MPa. Construct Mohr’s circle, then use it to determine the following: Do not use the equations of transformations.1- The principal stresses and the maximum shear stress.2- Show these stresses on sketches of properly stress elements.3- A point on the circle where the element is only subjected to pure shear stress. Calculate the value of that pure shear stress.