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Beam Design
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Elastic Analysis of Reinforced and Prestressed Sections

The spreadsheet presented in the previous post in this series uses the basic equation given below to find the location of the neutral axis:

For a cross section with any applied axial load at eccentricity e, measured from the compression face, and depth of the neutral axis X below the compression face:

INA = QNA(X + e)

Where QNA and INA are the first and second moments of area about the neutral axis.

To illustrate this relationship the value of INA has been plotted for a range of neutral axis positions for a typical precast bridge beam, shown below, and compared with the value QNA(X + e) for 5 different values of e.

The intersection of the INA and QNA(X + e) lines gives the depth of the neutral axis for the corresponding value of load eccentricity, e. This is illustrated in the second graph, where the value of (INA - QNA(X + e)) is plotted against the depth of the neutral axis, X, for a load eccentricity of 1 metre above the compression face. The intersection of this line with the X axis gives the depth of the neutral axis for the specified load eccentricity.

Ina and Qna(x+e) v Depth NA

Ina - Qna(X+e) v Depth NA

Note: Another calculation file ULS Design contains User Defined Functions (UDF’s) that will find the ultimate bending capacity of any reinforced or prestressed concrete section

Submitted By:
Doug Jenkins (DougJenkins)
Submitted On:
20 Aug 2008
File Size:
304.15 Kb
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File Author:
Doug Jenkins
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Total Votes:5
Comments: 3
deniztt13 9 years ago
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abd200 10 years ago

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