Eccentric Load given Bending Stress on Hollow Circular Section Solution

STEP 0: Pre-Calculation Summary
Formula Used
Eccentric Load on Column = (Bending Stress in Column*Section Modulus)/Eccentricity of Loading
P = (σb*S)/eload
This formula uses 4 Variables
Variables Used
Eccentric Load on Column - (Measured in Newton) - Eccentric Load on Column is the load that causes direct stress as well as bending stress.
Bending Stress in Column - (Measured in Pascal) - Bending Stress in Column is the normal stress that is induced at a point in a column subjected to loads that cause it to bend.
Section Modulus - (Measured in Cubic Meter) - Section Modulus is a geometric property for a given cross-section used in the design of beams or flexural members.
Eccentricity of Loading - (Measured in Meter) - Eccentricity of Loading is the distance between the actual line of action of loads and the line of action that would produce a uniform stress over the cross section of the specimen.
STEP 1: Convert Input(s) to Base Unit
Bending Stress in Column: 0.00675 Megapascal --> 6750 Pascal (Check conversion ​here)
Section Modulus: 1200000 Cubic Millimeter --> 0.0012 Cubic Meter (Check conversion ​here)
Eccentricity of Loading: 25 Millimeter --> 0.025 Meter (Check conversion ​here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
P = (σb*S)/eload --> (6750*0.0012)/0.025
Evaluating ... ...
P = 324
STEP 3: Convert Result to Output's Unit
324 Newton -->0.324 Kilonewton (Check conversion ​here)
FINAL ANSWER
0.324 Kilonewton <-- Eccentric Load on Column
(Calculation completed in 00.004 seconds)

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Kernel of Hollow Circular Section Calculators

Internal Diameter given Maximum Eccentricity of Load for Hollow Circular Section
​ LaTeX ​ Go Hollow Circular Section Inner Diameter = sqrt((Eccentricity of Loading*8*Outer Diameter of Hollow Circular Section)-(Outer Diameter of Hollow Circular Section^2))
Inner Diameter of Hollow Circular Section given Diameter of kernel
​ LaTeX ​ Go Hollow Circular Section Inner Diameter = sqrt((4*Outer Diameter of Hollow Circular Section*Diameter of kernel)-(Outer Diameter of Hollow Circular Section^2))
Maximum Value of Eccentricity of Load for Hollow Circular Section
​ LaTeX ​ Go Eccentricity of Loading = (1/(8*Outer Diameter of Hollow Circular Section))*((Outer Diameter of Hollow Circular Section^2)+(Hollow Circular Section Inner Diameter^2))
Diameter of kernel for hollow circular section
​ LaTeX ​ Go Diameter of kernel = (Outer Diameter of Hollow Circular Section^2+Hollow Circular Section Inner Diameter^2)/(4*Outer Diameter of Hollow Circular Section)

Eccentric Load given Bending Stress on Hollow Circular Section Formula

​LaTeX ​Go
Eccentric Load on Column = (Bending Stress in Column*Section Modulus)/Eccentricity of Loading
P = (σb*S)/eload

What is Bending Moment?

A Bending Moment is a measure of the bending effect due to forces acting on a structural element, such as a beam, that causes it to bend. It is defined as the product of a force and the perpendicular distance from the point of interest to the line of action of the force. The bending moment reflects how much a beam or other structural member is likely to bend or rotate due to external forces applied to it.

How to Calculate Eccentric Load given Bending Stress on Hollow Circular Section?

Eccentric Load given Bending Stress on Hollow Circular Section calculator uses Eccentric Load on Column = (Bending Stress in Column*Section Modulus)/Eccentricity of Loading to calculate the Eccentric Load on Column, The Eccentric Load given Bending Stress on Hollow Circular Section formula is defined as a measure of the external load applied to a hollow circular section that causes bending stress, which is critical in determining the structural integrity of the section under various loads. Eccentric Load on Column is denoted by P symbol.

How to calculate Eccentric Load given Bending Stress on Hollow Circular Section using this online calculator? To use this online calculator for Eccentric Load given Bending Stress on Hollow Circular Section, enter Bending Stress in Column b), Section Modulus (S) & Eccentricity of Loading (eload) and hit the calculate button. Here is how the Eccentric Load given Bending Stress on Hollow Circular Section calculation can be explained with given input values -> 0.000324 = (6750*0.0012)/0.025.

FAQ

What is Eccentric Load given Bending Stress on Hollow Circular Section?
The Eccentric Load given Bending Stress on Hollow Circular Section formula is defined as a measure of the external load applied to a hollow circular section that causes bending stress, which is critical in determining the structural integrity of the section under various loads and is represented as P = (σb*S)/eload or Eccentric Load on Column = (Bending Stress in Column*Section Modulus)/Eccentricity of Loading. Bending Stress in Column is the normal stress that is induced at a point in a column subjected to loads that cause it to bend, Section Modulus is a geometric property for a given cross-section used in the design of beams or flexural members & Eccentricity of Loading is the distance between the actual line of action of loads and the line of action that would produce a uniform stress over the cross section of the specimen.
How to calculate Eccentric Load given Bending Stress on Hollow Circular Section?
The Eccentric Load given Bending Stress on Hollow Circular Section formula is defined as a measure of the external load applied to a hollow circular section that causes bending stress, which is critical in determining the structural integrity of the section under various loads is calculated using Eccentric Load on Column = (Bending Stress in Column*Section Modulus)/Eccentricity of Loading. To calculate Eccentric Load given Bending Stress on Hollow Circular Section, you need Bending Stress in Column b), Section Modulus (S) & Eccentricity of Loading (eload). With our tool, you need to enter the respective value for Bending Stress in Column, Section Modulus & Eccentricity of Loading 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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