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Practical Designing of Retaining Walls

Practical Designing of Retaining Walls


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Purchase of this book includes free trial access to www.million-books.com where you can read more than a million books for free. This is an OCR edition with typos. Excerpt from book: CHAPTER III. THEORY OP RETAINING-WALLS. Analytical Method. 37. As in the preceding chapter, we shall assume a plane surface of rupture, and regard the mass as subject only to the laws of gravity and frictional stability stated in Art. 21. In Fig. 7, let AFPQRC represent a cross-section of the earth-filling, taken at right angles to the inner face of the wall AF. We shall consider the conditions of equilibrium of a prism of this earth contained between two parallel planes, perpendicular to the inner face of the wall, and one unit apart, regarding the wall AF as resisting the tendency of the earth to slide down some plane, as AC, passing through its inner toe. Call G the weight of the prism of earthAFPQllC in pounds, directed vertically E, the earth-thrust against the wall AF, directed at an angle f' of friction of earth on wall when f' f, or of f when ' f, below the normal to the inner face of the wall (Art. 7); and S the reaction of the plane AC, inclined at an angle f (the angle of repose of earth) below the corresponding normal, since the prism is supposed to be on the point of moving down the planeA C. These three forces are in equilibrium when E and S act towards O and G acts downwards. Call the angle that AC makes with the horizontal y, and the angle FAC, ft. On drawing the parallelogram of forces as shown, we have, since E and G are proportional to- the sines of the opposite angles in the triangle ONL, E sin ONL G sin NLO It is easily seen from the figure that ONL = y ? f, and that NLO ? f -(- ft -f- '; hence the above general relation becomes, ... (1). G sin ( + ' -)- yS) Now, if we conceive the plane A C, always passing through the point A, to vary its position, that value of E, corresponding to the greatest value obtained by...


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Product Details
  • ISBN-13: 9781458895837
  • Publisher: Rarebooksclub.com
  • Publisher Imprint: Rarebooksclub.com
  • Height: 246 mm
  • No of Pages: 30
  • Spine Width: 2 mm
  • Width: 189 mm
  • ISBN-10: 1458895831
  • Publisher Date: 01 May 2012
  • Binding: Paperback
  • Language: English
  • Returnable: N
  • Weight: 73 gr


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