Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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- The center of a rectangular area at the ground surface has Cartesian coordinates (0, 0), and one corner has coordinates (7, 18). All dimensions are in meters. The area carries a uniform pressure of 135 kPa. Estimate the stresses at a depth of 15 meters below the ground surface at each of the following locations: (0, 0), (0, 18), (7, 0), (7, 18), and (12, 28).a. Obtain the values by the Boussinesq methodb. Compare the results with those of the 2:1 methodc. Comment on the resultsHint: In the Boussinesq method, the equations attached can be used.arrow_forwardCompute the increase in the stress at point A when two line loads of value 90 kN/m and 325 kN/m act on the soil surface at a distance of 4 m between them. Also, the point A is 3 m below the surface and at horizontal distance of 2.5 m from the second line load.arrow_forwardProblem 1: Point loads of magnitude 100, 200, and 400 kN act at A, B, and C, respectively. Determine the increase in vertical stress ata depth 5 m below point D. 6 m 6 m 3 m Darrow_forward
- Homeworks 3.2 Three point loads, 10 000 kN, 7500 kN and 9000 kN, act in line 5 m apart on the surface of a soil mass. Calculate the vertical stress at a depth of 4 m vertically below the center (7500 kN) load. 10000 kN 5 m 7500 kN 5 m 9000 kN X 4 m Marrow_forwardNote:hand written solution should be avoided.arrow_forwardReferring to Figure Q2 (a), the vertical stress increase at point A is 25 kN/m2due to application of line loads q1 and q2. Determine the magnitude of q2.arrow_forward
- A level ground surface exists in an area where soil in the underlying stratum has a wet unit weight of 19 kN/m3. The vertical pressure at any depth represents the major principal stress. The vertical pressure (stress) is the product of the soil unit weight and depth. The lateral pressure at a corresponding depth is 0.45 times the vertical pressure and represents the minor principal stress. (a) Determine the principal stresses acting at a depth 4 m below the surface, and draw the Mohr’s circle for the condition. (b) What is the maximum shear stress acting at this depth?arrow_forward2. Find the induced stress at point B at depth 20 ft below the surface. The bearing pressure on the area is 400 psf. 40 ft 35 ft 70 ftarrow_forward
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