STEEL DESIGN W/ ACCESS
STEEL DESIGN W/ ACCESS
6th Edition
ISBN: 9781337761499
Author: Segui
Publisher: CENGAGE L
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Chapter 10, Problem 10.6.1P
To determine

(a)

The maximum factored concentrated load that can be supported by using LRFD.

To determine

(b)

The maximum service concentrated load that can be supported by using ASD.

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Find: ftop and fbottom of (initial stage, construction phase, final stage)
+150+ Assignment SW+ SLAB SDL = 250 150 - 3.3 kPa укра LL = 3 kPa 3 ୪ 8c = 23.6 kN/m² P = 3000 KN loss, = 9% Coss = 20% LBEAM = 9m COMPUTE AND DRAW THE STESS DIAGRAM (TRIBUTARY WIDTH= 600m 350mm FIND: f TOP & BOTTOM fe = 35Mpa 100mm f'c = 42.5 MPa 218 5m) EC = 4700 √ fc (MPa) (Initial, Const. phase, final stage)
Design a cantilevered rectangular RC beam subjected to a maximum factored load bending moment, M u = 260 kip-ft. The clear height requirements for the building limits the total beam depth to 22 in. Determine the beam width and the steel design. Use f c’ = 6,000 psi, f y = 40,000 psi. The grade beam is cast against earth and permanently in contact with soil. a. Assume an initial steel ratio or beam width. b. Set up the bending design equation. c. Solve for either the steel ratio or the beam width. d. Design needed steel. 2 Hint: Knowing “h”, one can estimate the “d” value. So, two remaining variables can be estimated. There are many acceptable solutions. You can either assume a steel ration and solve for width “b”, or assume a beam width “b” and solve for the steel ratio. Remember that a good beam aspect ratio (d/b) is approximately 2.0
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