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The state of stress at a point on a thin plate has its principal stresses as o1 and o2. a. Draw the corresponding Mohr's circle. b. Calculate tmax c. Determine the state of stress (ox, oy, txy) in a stress element that is rotated a clockwise from the principal axes. Show this stress state it on the Mohr's circle. Sigma_1 (MPa) 200 Sigma_2 (MPa) 110 Alpha (degrees) 20

The state of stress at a point on a thin plate has its principal stresses as o1 and o2. a. Draw the corresponding Mohr's circle. b. Calculate tmax c. Determine the state of stress (ox, oy, txy) in a stress element that is rotated a clockwise from the principal axes. Show this stress state it on the Mohr's circle. Sigma_1 (MPa) 200 Sigma_2 (MPa) 110 Alpha (degrees) 20

Structural Analysis
Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Please use Mohr's Circle. 

The state of stress at a point on a thin plate has its principal stresses as \(\sigma_1\) and \(\sigma_2\). a. Draw the corresponding Mohr’s circle. b. Calculate \(\tau_{max}\). c. Determine the state of stress (\(\sigma_x, \sigma_y, \tau_{xy}\)) in a stress element that is rotated \(\alpha\) clockwise from the principal axes. Show this stress state on the Mohr’s circle. - Sigma_1 (MPa): 200 - Sigma_2 (MPa): 110 - Alpha (degrees): 20
Transcribed Image Text:The state of stress at a point on a thin plate has its principal stresses as \(\sigma_1\) and \(\sigma_2\). a. Draw the corresponding Mohr’s circle. b. Calculate \(\tau_{max}\). c. Determine the state of stress (\(\sigma_x, \sigma_y, \tau_{xy}\)) in a stress element that is rotated \(\alpha\) clockwise from the principal axes. Show this stress state on the Mohr’s circle. - Sigma_1 (MPa): 200 - Sigma_2 (MPa): 110 - Alpha (degrees): 20
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