Use:#25 bars
f'c = 27.58 MPa
fy = 413.69 MPa
fy = 413.69 MPa
To determine the properties of the rebar, check the values from the table below:
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So with #25 bar:
diameter = 25.4mm
Solve for the required area of steel, , and the required bar spacing is found as follows:
Effective depth (from previous computation) : 238mm
Solve for the required amount of reinforcing steel for a typical section with width b=1m. The formula for the nominal resistance is:
diameter = 25.4mm
DESIGN FOR STRENGTH I POSITIVE FLEXURE
Solve for the required area of steel, , and the required bar spacing is found as follows:
Effective depth (from previous computation) : 238mm
Solve for the required amount of reinforcing steel for a typical section with width b=1m. The formula for the nominal resistance is:
where the resistance force can be taken from the AASHTO table found in 5.5.4.2.1.
So,
From the general reinforced concrete design equations:
Compare with :
Thus, use .
The required are is then computed:
The required bar spacing can be computed as follows:
CHECK FOR POSITIVE MOMENT FLEXURE CRACKING
For flexure, load factors considered are:
Compute for the positive service moment. Values for moments have already been previously computed.
AASHTO specifies bar spacings (s) from the formula 5.7.3.4.-1
in which
where:
exposure factor
= 1.0 for Class 1 exposure condition
= 0.75 for Class 2 exposure condition
thickness of concrete cover measured from extreme tension fiber to center of the flexural reinforcement located closest thereto (mm)
tensile stress in steel reinforcement at the service limit state (MPa)
overall thickness or depth of the component (mm)
So, using:
class I exposure condition:
for
where:
Therefore, for n = 8,
So
From AASHTO 5.7.3.4.
Compare the two spacing values. The selected spacing for strength 1 positive moment 500mm with 136mm. Thus the flexure cracking value should be used.
**OK for Service I positive moment in interior bays.
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