Principles of Foundation Engineering, SI Edition
Principles of Foundation Engineering, SI Edition
9th Edition
ISBN: 9781337672085
Author: Das, Braja M., SIVAKUGAN, Nagaratnam
Publisher: Cengage Learning
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Chapter 6, Problem 6.14P

A 2 m × 3 m spread footing placed at a depth of 2 m carries a vertical load of 3000 kN and a moment of 300 kN · m, as shown in Figure P6.14. Determine the factor of safety using Meyerhof’s effective area method.

Chapter 6, Problem 6.14P, A 2 m  3 m spread footing placed at a depth of 2 m carries a vertical load of 3000 kN and a moment

Figure P6.14

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6.14 A 2 mx 3 m spread footing placed at a depth of 2 m carries a vertical load of 3000 kN and a moment of 300 kN m, as shown in Figure P6.14. Determine the factor of safety using Meyerhof's effective area method. Clayey sand y = 18.5 kN/m³ c' = 5.0 kN/m² $' = 32° FIGURE P6.14 3000 KN 2 m 300 kN.m 2 m
A 6 m x 9 m rectangular footing xarrying a uniform of 288 kPa is applied to the ground surface.. Compute the total vertical stress in Kpa due to the uniform load at a depth at a depth of 6 m below the center of the loaded area if unit weight of soil is 18.30 kN/m^3. use the influence coefficient method. a. 232.49 b. 714 c. 144.8 d. 60
A square footing 3 m x 3 m is supporting an axial load of 650 kN. The weight of the soil is aasumed to be 17.32 kN/m^3. Compute the vertical stress increment due to this load at a depth of 1.5 m below the center of the footing using the influence coefficients method for points under uniformly loaded rectangular areas. a. 51.46 kPa b. 76.54 kPa c. 32.10 kPa d. 50.56 kPa
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