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,
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:
= 1.0 for Class 1 exposure condition
= 0.75 for Class 2 exposure condition
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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