The state of plane strain on a differential element of material is shown below. The strains are € = 0, y = −350(106), and Yzy = 125(106). &,dy dy Yxy 2 dx x Yxy 2 -&.dx a) Determine the equivalent strains on an element oriented 35.0° counterclockwise from the differential element shown. Ey' = Vx'y' = b) Determine the in-plane principal strains on the oriented element. €1= €2 = C) Determine the maximum in-plane shear strain and the associated average normal strain on the oriented element. max Vin plane Eavg = =
The state of plane strain on a differential element of material is shown below. The strains are € = 0, y = −350(106), and Yzy = 125(106). &,dy dy Yxy 2 dx x Yxy 2 -&.dx a) Determine the equivalent strains on an element oriented 35.0° counterclockwise from the differential element shown. Ey' = Vx'y' = b) Determine the in-plane principal strains on the oriented element. €1= €2 = C) Determine the maximum in-plane shear strain and the associated average normal strain on the oriented element. max Vin plane Eavg = =
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Section: Chapter Questions
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