# Designing Concrete Structures:

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1 E702.4 Designing Concrete Structures: Design American Concrete Institute Advancing concrete knowledge

3 Load Determination Soil Pressure: Max soil pressure, q max, at base = (60 psf/ft)(15 ft + 2 ft) = 1020 psf = 1.02 ksf 0.12 ksf NOTE: All references are for ACI (UNO) Min soil pressure, q min, at top = (60 psf/ft)(2 ft) = 120 psf =0.12 ksf 1.02 ksf Service-Level Shear and Moment from Soil Pressure at base of wall: Figure 2 From third-party software: V soil,max = 6.53 k/ft M soil,max = 16.9 k-ft/ft 2.02 k/ft 7.88 k-ft/ft 6.53 k/ft 16.9 k-ft/ft Shear (V soil ) Figure 3 Moment (M soil ) Figure 4 Discussion: In practice, a designer would need to check both the positive and negative moments and shears in the wall for all load combinations. A designer can optimize the amount of reinforcement at individual locations (i.e. inside face vs outside face). To limit constructability concerns and associated cost impacts, a designer should limit the use of multiple reinforcement sizes or spacing callouts. Factored Shear and Moment from Soil Pressure at base of wall: Using Eq. 9-2 with 1.6H added per Section (a). Dead, live, roof, snow & rain loads have zero lateral component in this example. Shear: Vu = 1.6(6.53 k/ft) = 10.4 k/ft Moment: Mu = 1.6(16.9 k-ft/ft) = 27.0 k-ft/ft Sec 9.2.5; Sec 9.2.1; Eq 9-2 w/ 1.6H added Factored Vertical Axial Force from building, elevated slab above and self-weight: For example purposes only, assume total live load given accounts for roof, snow, rain, etc. A one foot thick wall is initially assumed here, verify later in calculation. Total service dead load: 2.5 k/ft + (14 ft)(1 ft)(0.15 kcf) = 4.6 k/ft Axial: Pu = 1.2(4.6 k/ft) + 1.6(1.5 k/ft) = 7.9 k/ft Note: by inspection, the other load combinations in Section 9.2 do not control. Page 2 of 9

4 Overview of ACI 318 Chapter 14 (Walls) Requirements Design shall satisfy Sections 14.2 and 14.3, plus 14.4, 14.5 or o Section 14.2 described the general requirements o Section 14.3 provides minimum reinforcement requirements o Sections 14.4, 14.5 and 14.8 provide three different design methods (only one of which is used for any given design) Shear design shall be in accordance with Section 11.9 (Provisions for walls). Minimum reinforcement requirements are: o Vertical reinf assume 0.15% of horizontal gross concrete area (assumption is valid if bar size is #6 or larger, conservative if not) o Horizontal reinf assume 0.25% of vertical gross concrete area (assumption is valid if bar size is #6 or larger, conservative if not) o Vertical shear reinf larger of Equation and 0.25% of horizontal gross concrete area o Horizontal shear reinf 0.25% of vertical gross concrete area Use a maximum spacing of 18 inches (valid for walls thicker than 6 inches and longer than 7-6 ) Section 14.5 (Empirical design method) is not considered appropriate for this example due to the higher lateral load and potential for the load resultant to have an eccentricity greater than h/6. A more appropriate example for this method can be found in PCA Notes, see the Additional Reading section below. Section 14.8 (Alternative design of slender walls) is not applicable for this example due to the fixed base assumption. An example using this method can be found in PCA Notes, see the Additional Reading section below. Shear Design Section 14.4 (Walls designed as compression members) appears to be the most appropriate method for this example. This method uses the flexure and axial requirements in Chapter 10 (10.2, 10.3, 10.10, and 10.14) and Chapter 14 (14.2 and 14.3). Sec Sec Sec ; ; ; ; Eq Sec ; ; Sec 14.4 Assume a 12 inch thick wall Concrete shear strength: 4 ' VC 2 fc b0d β (controls over Eq and by inspection) for a longer wall, approaches (conservative) is 1.0 for normal weight concrete (Sec 8.6.1) using a unit length approach, so b 0 = 12 in/ft assume d = 9.5 inches based on #8 bar and 2 inches of cover (conservative for smaller bars) Sec ; ; Eq Note: this equation now matches Eq in Section , which is the basic shear equation for non-prestressed members. V C 2(1.0) Page 3 of k/ft

6 Flexure and Axial Design Vertical reinforcement at base of wall Using Section 14.4 design method (Walls designed as compression members) Based on preliminary investigation, try #6 bars at an 8 inch spacing ). Design is for outside face at base but use on both faces for simplification. Area of a #6 bar = 0.44 in in/ft 2 As (0.44 in ) 0.66 in /ft per face 8 in Check minimum reinforcement, although by inspection it appears to be ok As (OK) bh 1212 where: b = length = 12 inches (for unit length method) h = wall thickness = 12 inches Appendix E Sec (b) Note: Shear reinforcement would also need to be checked, see Section and This reinf meets the minimum for vertical shear reinf ( > ). Check wall slenderness: Assume wall is a non-sway condition (based on rigidity of basement walls, concrete diaphragm at top support, fixed base, etc) k = effective length factor = 0.7 (fix/pin end conditions) lu = unbraced length = 14 ft = 168 inches r = radius of gyration = 0.3(12 in) = 3.6 inches klu in r 3.6in 32.7 Sec & Fig R (a) Sec where: M M M 1 = smaller factored end moment = 0 (pinned end) M 2 = larger factored end moment = 27 k-ft/ft (fixed end) Slenderness effects may be ignored 34 Sec (b), Eq 10-7 Note: this result would be considered unusual for commercial construction or other industries which optimize wall thickness. It is a result of having a slightly thicker wall than required for the given height. Thinner and taller walls often need to be designed for slenderness. PCA Notes provides an example to check walls using Section Page 5 of 9

7 Vertical reinforcement at base of wall (continued) Perform strain compatibility analysis: Assume wall section is tension controlled so t and =0.90 Note: this is a common assumption and is usually correct for walls similar to the example wall. The assumption is verified below. Pn 0.85 f ' ba Asfy c where: Pn= nominal axial strength of cross section Sec ; Sec Sec ; Sec ; Conc text books Note: this version of the equation neglects the compression reinf contribution for simplicity. By using fy versus fs, failure will be initiated by yielding the tension steel. Set Pn = Pu/ = (7.9 k/ft)/0.90 = 8.8 k/ft 412a Solving for a: a = 1.19 inches c a β where: 1 = inches Sec ; ε t d c Sec c ε t > so the wall section is tension controlled, the assumption is verified Sec Page 6 of 9

8 Vertical reinforcement at base of wall (continued) Calculate design strength: where: φmn f ' h a h b a Asfy d c d t = distance from compression fiber to extreme tension reinf layer = 9.5 inches (approx, conservative) t Sec ; ; Conc text books φmn Mn = k-in/ft = 30.1 k-ft/ft > 27 k-ft/ft = Mu vertical reinf in each face at base is adequate (OK) As a graphical verification, spcolumn was used to show the P-M diagram, see Figure 5 below. A unit length section of 1 ft was used. www. StructurePoint. org P (kip) 400 (Pmax) (Pmax) fs=0 fs=0 fs=0.5fy fs=0.5fy Note: the wall s main limitation is flexural capacity -60 Mn=31.6 k-ft/ft vs 30.1 k-ft/ft above due to more accurate d value 2 (Pmin) -100 Figure 5 (Pmin) 1 60 Mx (k-ft) Page 7 of 9

9 Vertical reinforcement at base of wall (continued) Check maximum spacing: Maximum spacing is the lesser of 3(h) and 18 inches for strength requirements Sec (12) = 36 in > 18 in > 8 in provided (OK) Discussion: In practice, a designer could calculate the required steel for the wall above the base and use a lighter reinforcement layout in the main wall and the as dowels. If a different spacing is used for the main wall, the designer should avoid complicated spacing layouts to simplify construction. For example, a designer could use dowels and lap them with main wall reinforcement at a location above the base where the moment is sufficiently reduced and the lap fully developed. A designer could also use less reinf on the inside face that still satisfies the positive moment, min reinf requirements and other loads. The designer also needs to check the lap length between the dowel and the main wall reinforcement; Chapter 12 provides the necessary requirements. Horizontal reinforcement Minimum reinforcement required is 0.25% of gross cross section; try #4 bars at 12 inches. Use on both faces. Note: in final design, corner regions will probably require a higher ratio of reinforcement due to moments from 2-way action. Additional corner bars may be used to supplement the primary reinforcement or heavier primary reinforcement may be used throughout. This is often preferred for shorter length walls which approach length to height aspect ratios that would experienced more 2-way action, such as those with ratios of 3:1 or smaller. Area of a #4 bar = 0.20 in in/ft 2 As (0.20 in ) 0.20 in /ft 12 in per face Appendix E Design Summary t As bh horizontal reinf. in each face is adequate (OK) Sec (b) Use a 12 inch thick wall with vertical reinforcement on each face and horizontal reinforcement on each face. Page 8 of 9

10 Page 9 of 9 What Ifs Structure was in a high seismic region? o Designer would need to consider the additional load combinations, redundancy, select appropriate R values, etc. Chapter 21 would need to be followed, which contains several additional requirements for design and detailing. o Optimizing the wall thickness may help reduce the self-weight component of the seismic forces. A stepped wall approach might be beneficial with a deep wall. o Consult the geotechnical report for seismic soil pressures; a common technique is to use an inverted triangle. No geotechnical report is available or report is old and not considered reliable? o Depending on the size of the project and importance of accurate information, a designer could request a new report, however schedule and cost impacts should be considered. o If accurate information is less critical (i.e. during preliminary design) a designer might obtain common values based on soil type from other resources such as Chapter 18 of the International Building Code, geotechnical textbooks or geotechnical engineers. o Soil properties, including equivalent fluid pressure, vary widely. It is not uncommon for soil conditions at two project sites close to each other to be different. Use caution if using a report from a different project site; it may not meet proper standard of care and may require permission from the author! Additional Reading ACI , Building Code Requirements for Structural Concrete and Commentary, American Concrete Institute, Farmington Hills, MI, o Example is based on the use of this code. A designer should always be familiar with all code requirements, as most examples do not cover all circumstances of a specific problem, this example included. ACI s Concrete Knowledge Center, o Provides numerous design examples, online CEU program and other technical info. Some content is free to members (including 8 free CEU credits per year). American Concrete Institute website, o Bookstore contains numerous additional publications available for purchase. Notes on ACI Building Code Requirements for Structural Concrete, Companion to the Notes on ACI , Portland Cement Association (PCA), Skokie, IL, o Contains numerous example problems and explanation for ACI The explanation is provided using a plain language approach, helping the designer better understand the Code. Several design examples are provided for each chapter of ACI 318, including some referenced in this design example. This edition is a companion to the ACI version, focusing on the changes only. Iyad M. Alsamsam and Mahmoud E. Kamara. Simplified Design: Reinforced Concrete Buildings of Moderate Size and Height, Portland Cement Association, EB204, o Presents simplified methods and design techniques that facilitate and speed the engineering of low-rise buildings within certain limitations. This design example uses similar simplifications which are commonly used in the industry. ACI 314R-11, Guide to Simplified Design for Reinforced Concrete Buildings, American Concrete Institute, Farmington Hills, MI, 2012.

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