Transverse Point Load for Strut with Axial and Transverse Point Load at Center Calculator

✖Bending Moment in Column is the reaction induced in a column when an external force or moment is applied to the element, causing the element to bend.ⓘ Bending Moment in Column [M_b]			+10% -10%
✖Column Compressive Load is the load applied to a column that is compressive in nature.ⓘ Column Compressive Load [P_compressive]			+10% -10%
✖Deflection at Column Section is the lateral displacement at the section of the column.ⓘ Deflection at Column Section [δ]			+10% -10%
✖Distance of Deflection from end A is the distance x of deflection from end A.ⓘ Distance of Deflection from end A [x]			+10% -10%

✖Greatest Safe Load is the maximum safe point load allowable at the center of the beam.ⓘ Transverse Point Load for Strut with Axial and Transverse Point Load at Center [W_p]

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Transverse Point Load for Strut with Axial and Transverse Point Load at Center Solution

STEP 0: Pre-Calculation Summary

Formula Used

Greatest Safe Load = (-Bending Moment in Column-(Column Compressive Load*Deflection at Column Section))*2/(Distance of Deflection from end A)
W_p = (-M_b-(P_compressive*δ))*2/(x)
This formula uses 5 Variables

Variables Used

Greatest Safe Load - (Measured in Newton) - Greatest Safe Load is the maximum safe point load allowable at the center of the beam.
Bending Moment in Column - (Measured in Newton Meter) - Bending Moment in Column is the reaction induced in a column when an external force or moment is applied to the element, causing the element to bend.
Column Compressive Load - (Measured in Newton) - Column Compressive Load is the load applied to a column that is compressive in nature.
Deflection at Column Section - (Measured in Meter) - Deflection at Column Section is the lateral displacement at the section of the column.
Distance of Deflection from end A - (Measured in Meter) - Distance of Deflection from end A is the distance x of deflection from end A.

STEP 1: Convert Input(s) to Base Unit

Bending Moment in Column: 48 Newton Meter --> 48 Newton Meter No Conversion Required
Column Compressive Load: 0.4 Kilonewton --> 400 Newton (Check conversion here)
Deflection at Column Section: 12 Millimeter --> 0.012 Meter (Check conversion here)
Distance of Deflection from end A: 35 Millimeter --> 0.035 Meter (Check conversion here)

STEP 2: Evaluate Formula

Substituting Input Values in Formula

W_p = (-M_b-(P_compressive*δ))*2/(x) --> (-48-(400*0.012))*2/(0.035)

Evaluating ... ...

W_p = -3017.14285714286

STEP 3: Convert Result to Output's Unit

-3017.14285714286 Newton -->-3.01714285714286 Kilonewton (Check conversion here)

FINAL ANSWER

-3.01714285714286 ≈ -3.017143 Kilonewton <-- Greatest Safe Load

(Calculation completed in 00.020 seconds)

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Home » Physics » Strength of Materials » Column And Struts » Strut With Lateral Load » Mechanical » Strut Subjected to Compressive Axial Thrust and a Transverse Point Load at the Centre » Transverse Point Load for Strut with Axial and Transverse Point Load at Center

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National Institute Of Technology (NIT), Hamirpur

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< Strut Subjected to Compressive Axial Thrust and a Transverse Point Load at the Centre Calculators

Deflection at Section for Strut with Axial and Transverse Point Load at Center

LaTeX Go Deflection at Column Section = Column Compressive Load-(Bending Moment in Column+(Greatest Safe Load*Distance of Deflection from end A/2))/(Column Compressive Load)

Compressive Axial Load for Strut with Axial and Transverse Point Load at Center

LaTeX Go Column Compressive Load = -(Bending Moment in Column+(Greatest Safe Load*Distance of Deflection from end A/2))/(Deflection at Column Section)

Transverse Point Load for Strut with Axial and Transverse Point Load at Center

LaTeX Go Greatest Safe Load = (-Bending Moment in Column-(Column Compressive Load*Deflection at Column Section))*2/(Distance of Deflection from end A)

Bending Moment at Section for Strut with Axial and Transverse Point Load at Center

LaTeX Go Bending Moment in Column = -(Column Compressive Load*Deflection at Column Section)-(Greatest Safe Load*Distance of Deflection from end A/2)

Transverse Point Load for Strut with Axial and Transverse Point Load at Center Formula

LaTeX Go

Greatest Safe Load = (-Bending Moment in Column-(Column Compressive Load*Deflection at Column Section))*2/(Distance of Deflection from end A)
W_p = (-M_b-(P_compressive*δ))*2/(x)

What is Transverse Point Loading?

Transverse loading is a load applied vertically to the plane of the longitudinal axis of a configuration, such as a wind load. It causes the material to bend and rebound from its original position, with inner tensile and compressive straining associated with the change in curvature of the material.

How to Calculate Transverse Point Load for Strut with Axial and Transverse Point Load at Center?

Transverse Point Load for Strut with Axial and Transverse Point Load at Center calculator uses Greatest Safe Load = (-Bending Moment in Column-(Column Compressive Load*Deflection at Column Section))*2/(Distance of Deflection from end A) to calculate the Greatest Safe Load, The Transverse Point Load for Strut with Axial and Transverse Point Load at Center formula is defined as the maximum load that a strut can withstand when subjected to both compressive axial thrust and a transverse point load at its center, providing a critical value for structural integrity and stability analysis. Greatest Safe Load is denoted by W_p symbol.

How to calculate Transverse Point Load for Strut with Axial and Transverse Point Load at Center using this online calculator? To use this online calculator for Transverse Point Load for Strut with Axial and Transverse Point Load at Center, enter Bending Moment in Column (M_b), Column Compressive Load (P_compressive), Deflection at Column Section (δ) & Distance of Deflection from end A (x) and hit the calculate button. Here is how the Transverse Point Load for Strut with Axial and Transverse Point Load at Center calculation can be explained with given input values -> -0.003017 = (-48-(400*0.012))*2/(0.035).

FAQ

What is Transverse Point Load for Strut with Axial and Transverse Point Load at Center?

The Transverse Point Load for Strut with Axial and Transverse Point Load at Center formula is defined as the maximum load that a strut can withstand when subjected to both compressive axial thrust and a transverse point load at its center, providing a critical value for structural integrity and stability analysis and is represented as W_p = (-M_b-(P_compressive*δ))*2/(x) or Greatest Safe Load = (-Bending Moment in Column-(Column Compressive Load*Deflection at Column Section))*2/(Distance of Deflection from end A). Bending Moment in Column is the reaction induced in a column when an external force or moment is applied to the element, causing the element to bend, Column Compressive Load is the load applied to a column that is compressive in nature, Deflection at Column Section is the lateral displacement at the section of the column & Distance of Deflection from end A is the distance x of deflection from end A.

How to calculate Transverse Point Load for Strut with Axial and Transverse Point Load at Center?

The Transverse Point Load for Strut with Axial and Transverse Point Load at Center formula is defined as the maximum load that a strut can withstand when subjected to both compressive axial thrust and a transverse point load at its center, providing a critical value for structural integrity and stability analysis is calculated using Greatest Safe Load = (-Bending Moment in Column-(Column Compressive Load*Deflection at Column Section))*2/(Distance of Deflection from end A). To calculate Transverse Point Load for Strut with Axial and Transverse Point Load at Center, you need Bending Moment in Column (M_b), Column Compressive Load (P_compressive), Deflection at Column Section (δ) & Distance of Deflection from end A (x). With our tool, you need to enter the respective value for Bending Moment in Column, Column Compressive Load, Deflection at Column Section & Distance of Deflection from end A and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Greatest Safe Load?

In this formula, Greatest Safe Load uses Bending Moment in Column, Column Compressive Load, Deflection at Column Section & Distance of Deflection from end A. We can use 2 other way(s) to calculate the same, which is/are as follows -

Greatest Safe Load = Deflection at Column Section/((((sqrt(Moment of Inertia in Column*Modulus of Elasticity/Column Compressive Load))/(2*Column Compressive Load))*tan((Column Length/2)*(sqrt(Column Compressive Load/(Moment of Inertia in Column*Modulus of Elasticity/Column Compressive Load)))))-(Column Length/(4*Column Compressive Load)))
Greatest Safe Load = Maximum Bending Moment In Column/(((sqrt(Moment of Inertia in Column*Modulus of Elasticity/Column Compressive Load))/(2*Column Compressive Load))*tan((Column Length/2)*(sqrt(Column Compressive Load/(Moment of Inertia in Column*Modulus of Elasticity/Column Compressive Load)))))

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