smithyjj199421
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points) using ultimate strength design method determine the flexural steel required for an
interior concrete beam to span 26’-0”. Use #8 bars for the flexural steel. Solve for the number of
bars. The un-factored live load is 1300 plf. The un-factored dead load is 1100 plf and includes
the self-weight of the beam. The beam is 18” wide and 22” deep.
Reference Module 6
Lessons 6.1 and 6.2.
Fc'=4,000 psi
Fy=40,000 psi
Flexural Steel #8 Bars
_________
Load factors (live load, dead Load)
_________
wusd(load per plf)
_________
Maximum moment USD LB-FT
_________
Mmax USD theoretical LB-FT
_________
Mmax USD theoretical LB-INCHES
_________
b
_________
Minimum cover per code
_________
Effective depth d
_________
a Used
_________
As required per bending calculations
_________
As required per minimum steel ratio
_________
Final As required for flexural steel (from all calculations or minimum reinforcing ratio considerations)
_________
Required number of #8 bars
_________
interior concrete beam to span 26’-0”. Use #8 bars for the flexural steel. Solve for the number of
bars. The un-factored live load is 1300 plf. The un-factored dead load is 1100 plf and includes
the self-weight of the beam. The beam is 18” wide and 22” deep.
Reference Module 6
Lessons 6.1 and 6.2.
Fc'=4,000 psi
Fy=40,000 psi
Flexural Steel #8 Bars
_________
Load factors (live load, dead Load)
_________
wusd(load per plf)
_________
Maximum moment USD LB-FT
_________
Mmax USD theoretical LB-FT
_________
Mmax USD theoretical LB-INCHES
_________
b
_________
Minimum cover per code
_________
Effective depth d
_________
a Used
_________
As required per bending calculations
_________
As required per minimum steel ratio
_________
Final As required for flexural steel (from all calculations or minimum reinforcing ratio considerations)
_________
Required number of #8 bars
_________