Foundation Design: Principles and Practices (3rd Edition)
Foundation Design: Principles and Practices (3rd Edition)
3rd Edition
ISBN: 9780133411898
Author: Donald P. Coduto, William A. Kitch, Man-chu Ronald Yeung
Publisher: PEARSON
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Chapter 3, Problem 3.8QPP

A vertical load of 20 k is applied to a 6.0 × 4.0 ft area at the ground surface that is level.

a. Compute the induced vertical stress, Δ σ z , at a point 6.0 ft below the comer of this rectangular loaded area.

b. Compute the induced vertical stress, Δ σ z , at a point 6.0 ft below the center of this rectangular loaded area.

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6. A concentrated load of 1500 KN is applied at the ground surface at point A whose coordinate is (0,0,0). a. Determine the vertical stress, in KN at a point 2.5 m directly below A. b. Determine the vertical stress, in KN at a point whose coordinate is (1.5, 0, 2.5). C. Determine the vertical stress, in KN at a point whose coordinate is (1.5, 2, 2.5).
A vertical load of 320 kips is applied to a 5ft by 5ft area at the ground surface that is level in the figure on the right. a. Compute the induced vertical stress, Az, at a point 3 ft below the corner of this square loaded area using B's equation. b. Compute the induced vertical stress, Aoz, at a point 3 ft below the center of this square loaded area using the chart. c. Compute the average induced vertical stress, Aoz, at a depth of 3 ft below this square loaded area using the 1:2 method. Solution: • Preliminary Calculations: 1). Area of the footing: A = ● 2). Bearing pressure at the bottom of the footing: q = Calculation of induced stress: a). Below the corner using the B's equation: 1). m = 2). n = 3). Io = 2). 4). Az,corner psf; b). Below the center using the chart (or the square footing equation): Zf 1). // B B || 3). Io = = = 4). Az, center c). Averaged induced streess below the footing: 1). Io: = ft²; 2). Az, average || psf; psf; psf; Silty Sand: (SM) Clayey Silt (ML) ▼ A 12 ft.…
A circular tank full of water, the tank imposes a uniformly distributed load of 2000 lb/ft2 at the ground surface. The radius of the circular area is 10 ft, the soil unit weight is y=110 lb/fť. Compute the following: a) The vertical stress at a point 20 ft below the center of the circular area b) The vertical stress at 20 ft below the ground surface at a horizontal distance of 5 ft from the center of the circular tank. c) The vertical stress at 20 ft below the edge of the circular area d) The vertical stress at 20 ft below the ground surface at a horizontal distance of 18 ft from the center of the circular area.

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