P01: For the continuous floor system in Fig 1 below, calculate the following: a. be for the beam T-section at section A-A and B-B, b. Design moment for Doubly Reinforced Rectangular beam section (Fig. 4) at section C-C. c. Design moment for Singly reinforced T-beam section (Fig. 2) at section A-A. (See Hint) d. Design moment for Doubly reinforced T- beam section (Fig. 3) at section B-B. (Optional-for further knowledge) Given: a. bw = 1 ft; b. f'c = 4000 psi and fy = 60 ksi. c. Central floor beam spanning in horizontal direction. d. The floor system has a uniform spacing between beams.
P01: For the continuous floor system in Fig 1 below, calculate the following: a. be for the beam T-section at section A-A and B-B, b. Design moment for Doubly Reinforced Rectangular beam section (Fig. 4) at section C-C. c. Design moment for Singly reinforced T-beam section (Fig. 2) at section A-A. (See Hint) d. Design moment for Doubly reinforced T- beam section (Fig. 3) at section B-B. (Optional-for further knowledge) Given: a. bw = 1 ft; b. f'c = 4000 psi and fy = 60 ksi. c. Central floor beam spanning in horizontal direction. d. The floor system has a uniform spacing between beams.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
Related questions
Question
Subject is reinforced concrete design please show all steps and solve all parts thank you

Transcribed Image Text:P01: For the continuous floor system in Fig 1 below, calculate the following:
a. be for the beam T-section at section A-A and B-B,
b. Design moment for Doubly Reinforced Rectangular beam section (Fig. 4) at section C-C.
c. Design moment for Singly reinforced T- beam section (Fig. 2) at section A-A. (See Hint)
d.
Design moment for Doubly reinforced T- beam section (Fig. 3) at section B-B. (Optional-for
further knowledge)
Given:
a.
bw = 1 ft;
b. f'c = 4000 psi and fy = 60 ksi.
C.
Central floor beam spanning in horizontal direction.
d. The floor system has a uniform spacing between beams.
HINT: For a typical floor system, mid-span sections are subjected to positive bending. Section A-A has a
large compression zone; hence compression steel may not be required for additional moment strength in
this case. Assuming section will include No. 3 or No. 4 stirrups (compression steel in the section is not
shown in the figure which is placed for reinforcement continuity requirements), d= 24 in- 3.5 in= 20.5 in
and d 24 in - 2.5 in = 21.5 in).
Slab thickness= 5 in.
24 ft
Figure 1 Continuous Floor System
1
10 ft
10 ft

Transcribed Image Text:3 No. 5 bars
be= 72 in.
6 No. 7 bars
12 in.
Figure 2 T-Beam section at A-A section
I 3.5 in.
b₂ = 72 in.
13 No. 8 bars
2 No. 8 (No. 25)
3 No. 7 bars
●
12 in.
6 No. 10 (No. 32) -
I=2.5 in.
Ism.1
5 in.
Figure 3 T-Beam Section at B-B section
12"
2.5 in.
3 No. 5 bars
24"
Figure 4 Rectangular Beam Section at C-C
24 in.
5 in.
24 in.
Expert Solution

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Step 1: Given
VIEWStep 2: Effective flange width for T beam
VIEWSolution
VIEWStep 3: Analysis of doubly beam
VIEWStep 4: Equilibrium equation for doubly beam
VIEWStep 5: Design moment capacity of doubly beam
VIEWStep 6: Analysis of singly T-beam
VIEWStep 7: Design moment capacity of singly T-beam
VIEWStep 8: Analysis of doubly T-beam
VIEWStep 9: Analysis of doubly T-beam
VIEWStep 10: Design moment capacity of doubly T-beam
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