The strain components ɛx, ɛy, and yxy are given for a point in a body subjected to plane strain. Using Mohr's circle, determine the principal strains, the maximum in-plane shear strain, and the absolute maximum shear strain at the point. Show the angle 0p, the principal strain deformations, and the maximum in-plane shear strain distortion in a sketch. Ex = 400 µɛ, ɛy = -920 µɛ, Yxy = -780 µrad. Enter the angle such that -45°s0,s+45°. %3D Answer: Ep1 = Ep2 = Ymax in-plane prad Yabsolute max. = prad

P² The strain components Ex, Ey, and Yxy are given for a point in a body subjected to plane strain. Using Mohr's circle, determine the principal strains, the maximum in-plane shear strain, and the absolute maximum shear strain at the point. Show the angle 8p, the principal strain deformations, and the maximum in-plane shear strain distortion in a sketch. Ex= 320 μE, Ey = -910 μE, Yxy=-580 prad. Enter the angle such that -45°≤0₂≤ +45°. Answer: Ep1 = με Ep2= με Ymax in-plane Vabsolute max. 0p= H H prad urad

The strain components εx, εy, and γxy are given for a point in a body subjected to plane strain. Determine the principal strains, the maximum in-plane shear strain, and the absolute maximum shear strain at the point. Show the angle θp, the principal strain deformations, and the maximum in-plane shear strain distortion on a sketch. εx = -850 με, εy = -255 με, and γxy = 1100 μrad. Enter the angle such that -45°≤θp≤ +45°.