Axial Load Capacity of Slender Columns Solution

STEP 0: Pre-Calculation Summary
Formula Used
Axial Load Capacity = Magnified Moment/Eccentricity of Column
Pu = Mc/e
This formula uses 3 Variables
Variables Used
Axial Load Capacity - (Measured in Newton) - Axial Load Capacity is defined as the maximum load along the direction of the drive train.
Magnified Moment - (Measured in Newton Meter) - Magnified Moment is a simplified way of accounting for column slenderness effects by doing a P-Delta analysis of the frame.
Eccentricity of Column - (Measured in Meter) - The Eccentricity of Column is the distance between the middle of the column's cross-section and the eccentric load.
STEP 1: Convert Input(s) to Base Unit
Magnified Moment: 23.8 Newton Meter --> 23.8 Newton Meter No Conversion Required
Eccentricity of Column: 35 Millimeter --> 0.035 Meter (Check conversion ​here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
Pu = Mc/e --> 23.8/0.035
Evaluating ... ...
Pu = 680
STEP 3: Convert Result to Output's Unit
680 Newton --> No Conversion Required
FINAL ANSWER
680 Newton <-- Axial Load Capacity
(Calculation completed in 00.004 seconds)

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3 Slender Columns Calculators

Magnified Moment given Eccentricity of Slender Columns
​ Go Magnified Moment = Eccentricity of Column*Axial Load Capacity
Axial Load Capacity of Slender Columns
​ Go Axial Load Capacity = Magnified Moment/Eccentricity of Column
Eccentricity of Slender Columns
​ Go Eccentricity of Column = Magnified Moment/Axial Load Capacity

Axial Load Capacity of Slender Columns Formula

Axial Load Capacity = Magnified Moment/Eccentricity of Column
Pu = Mc/e

What is Moment Magnification?

The provisions in the moment magnification procedure allow for a column to be designed using a conventional first-order analysis provided that the moments calculated by the analysis are increased to account for second-order effects.

What is Eccentricity?

The eccentricity of an elliptical orbit is a measure of the amount by which it deviates from a circle, it is found by dividing the distance between the focal points of the ellipse by the length of the major axis.

How to Calculate Axial Load Capacity of Slender Columns?

Axial Load Capacity of Slender Columns calculator uses Axial Load Capacity = Magnified Moment/Eccentricity of Column to calculate the Axial Load Capacity, The Axial Load Capacity of Slender Columns formula is defined as a simplified way of accounting for column slenderness effects by doing a P-Delta analysis of the frame. Axial Load Capacity is denoted by Pu symbol.

How to calculate Axial Load Capacity of Slender Columns using this online calculator? To use this online calculator for Axial Load Capacity of Slender Columns, enter Magnified Moment (Mc) & Eccentricity of Column (e) and hit the calculate button. Here is how the Axial Load Capacity of Slender Columns calculation can be explained with given input values -> 680 = 23.8/0.035.

FAQ

What is Axial Load Capacity of Slender Columns?
The Axial Load Capacity of Slender Columns formula is defined as a simplified way of accounting for column slenderness effects by doing a P-Delta analysis of the frame and is represented as Pu = Mc/e or Axial Load Capacity = Magnified Moment/Eccentricity of Column. Magnified Moment is a simplified way of accounting for column slenderness effects by doing a P-Delta analysis of the frame & The Eccentricity of Column is the distance between the middle of the column's cross-section and the eccentric load.
How to calculate Axial Load Capacity of Slender Columns?
The Axial Load Capacity of Slender Columns formula is defined as a simplified way of accounting for column slenderness effects by doing a P-Delta analysis of the frame is calculated using Axial Load Capacity = Magnified Moment/Eccentricity of Column. To calculate Axial Load Capacity of Slender Columns, you need Magnified Moment (Mc) & Eccentricity of Column (e). With our tool, you need to enter the respective value for Magnified Moment & Eccentricity of Column and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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