A solid rectangular object having dimensions of I = 4.00 cm, w = 3.00 cm, and h = 1.00 cm is subjected to a compressive stress having a force of F = 2.00x105 N applied perpendicularly on the right and left faces of the rectangular object. This stress causes compression on the box by Al = 1.25% of its length as shown in Figure A. The Shear modulus of the rectangular object is just 35% of its Young's modulus. If this force was instead applied on the upper and lower faces on the rectangular object without changing the direction of the force (Figure B), by how much distance would the upper face be deformed with respect to the lower face of the rectangular object? * F F AL A B
A solid rectangular object having dimensions of I = 4.00 cm, w = 3.00 cm, and h = 1.00 cm is subjected to a compressive stress having a force of F = 2.00x105 N applied perpendicularly on the right and left faces of the rectangular object. This stress causes compression on the box by Al = 1.25% of its length as shown in Figure A. The Shear modulus of the rectangular object is just 35% of its Young's modulus. If this force was instead applied on the upper and lower faces on the rectangular object without changing the direction of the force (Figure B), by how much distance would the upper face be deformed with respect to the lower face of the rectangular object? * F F AL A B
Principles of Geotechnical Engineering (MindTap Course List)
9th Edition
ISBN:9781305970939
Author:Braja M. Das, Khaled Sobhan
Publisher:Braja M. Das, Khaled Sobhan
Chapter10: Stresses In A Soil Mass
Section: Chapter Questions
Problem 10.1CTP: EB and FG are two planes inside a soil element ABCD as shown in Figure 10.50. Stress conditions on...
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A solid rectangular object having dimensions of l = 4.00 cm, w = 3.00 cm, and h = 1.00 cm is subjected to a compressive stress having a force of F = 2.00×10⁵ N applied perpendicularly on the right and left faces of the rectangular object. This stress causes compression on the box by Δl = 1.25% of its length as shown in Figure A. The Shear modulus of the rectangular object is just 35% of its Young's modulus. If this force was instead applied on the upper and lower faces on the rectangular object without changing the direction of the force (Figure B), by how much distance would the upper face be deformed with respect to the lower face of the rectangular object?
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