Deflection for Even Legged Angle when Load in Middle Solution

STEP 0: Pre-Calculation Summary
Formula Used
Deflection of Beam = Greatest Safe Point Load*(Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2)
δ = Wp*(L^3)/(32*Acs*db^2)
This formula uses 5 Variables
Variables Used
Deflection of Beam - (Measured in Meter) - Deflection of Beam is the degree to which a structural element is displaced under a load (due to its deformation). It may refer to an angle or a distance.
Greatest Safe Point Load - (Measured in Newton) - The Greatest Safe Point Load refers to the maximum weight or force that can be applied to a structure without causing failure or damage, ensuring structural integrity and safety.
Length of Beam - (Measured in Meter) - Length of Beam is the center to center distance between the supports or the effective length of the beam.
Cross Sectional Area of Beam - (Measured in Square Meter) - Cross Sectional Area of Beam the area of a two-dimensional shape that is obtained when a three-dimensional shape is sliced perpendicular to some specified axis at a point.
Depth of Beam - (Measured in Meter) - Depth of Beam is the overall depth of the cross-section of the beam perpendicular to the axis of the beam.
STEP 1: Convert Input(s) to Base Unit
Greatest Safe Point Load: 1.25 Kilonewton --> 1250 Newton (Check conversion here)
Length of Beam: 10.02 Foot --> 3.05409600001222 Meter (Check conversion here)
Cross Sectional Area of Beam: 13 Square Meter --> 13 Square Meter No Conversion Required
Depth of Beam: 10.01 Inch --> 0.254254000001017 Meter (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
δ = Wp*(L^3)/(32*Acs*db^2) --> 1250*(3.05409600001222^3)/(32*13*0.254254000001017^2)
Evaluating ... ...
δ = 1324.12549236893
STEP 3: Convert Result to Output's Unit
1324.12549236893 Meter -->52130.924896206 Inch (Check conversion here)
FINAL ANSWER
52130.924896206 52130.92 Inch <-- Deflection of Beam
(Calculation completed in 00.019 seconds)

Credits

Created by Rudrani Tidke
Cummins College of Engineering for Women (CCEW), Pune
Rudrani Tidke has created this Calculator and 100+ more calculators!
Verified by Alithea Fernandes
Don Bosco College of Engineering (DBCE), Goa
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16 Calculation of Deflection Calculators

Deflection for Hollow Cylinder when Load is Distributed
Go Deflection of Beam = (Greatest Safe Distributed Load*Length of Beam^3)/(38*(Cross Sectional Area of Beam*(Depth of Beam^2)-Interior Cross-Sectional Area of Beam*(Interior Depth of Beam^2)))
Deflection for Hollow Rectangle when Load is Distributed
Go Deflection of Beam = Greatest Safe Distributed Load*(Length of Beam^3)/(52*(Cross Sectional Area of Beam*Depth of Beam^-Interior Cross-Sectional Area of Beam*Interior Depth of Beam^2))
Deflection for Hollow Rectangle given Load in Middle
Go Deflection of Beam = (Greatest Safe Point Load*Length of Beam^3)/(32*((Cross Sectional Area of Beam*Depth of Beam^2)-(Interior Cross-Sectional Area of Beam*Interior Depth of Beam^2)))
Deflection for Hollow Cylinder when Load in Middle
Go Deflection of Beam = (Greatest Safe Point Load*Length of Beam^3)/(24*(Cross Sectional Area of Beam*(Depth of Beam^2)-Interior Cross-Sectional Area of Beam*(Interior Depth of Beam^2)))
Deflection for Solid Cylinder when Load is Distributed
Go Deflection of Beam = (Greatest Safe Distributed Load*Distance between Supports^3)/(38*Cross Sectional Area of Beam*Depth of Beam^2)
Deflection for Solid Cylinder when Load in Middle
Go Deflection of Beam = (Greatest Safe Point Load*Distance between Supports^3)/(24*Cross Sectional Area of Beam*Depth of Beam^2)
Deflection for Channel or Z Bar when Load is Distributed
Go Deflection of Beam = (Greatest Safe Distributed Load*(Length of Beam^3))/(85*Cross Sectional Area of Beam*(Depth of Beam^2))
Deflection for Deck Beam when Load is Distributed
Go Deflection of Beam = (Greatest Safe Distributed Load*(Length of Beam^3))/(80*Cross Sectional Area of Beam*(Depth of Beam^2))
Deflection for I Beam when Load is Distributed
Go Deflection of Beam = (Greatest Safe Distributed Load*(Length of Beam^3))/(93*Cross Sectional Area of Beam*(Depth of Beam^2))
Deflection for Even Legged Angle when Load is Distributed
Go Deflection of Beam = (Greatest Safe Distributed Load*Length of Beam^3)/(52*Cross Sectional Area of Beam*Depth of Beam^2)
Deflection for Solid Rectangle when Load is Distributed
Go Deflection of Beam = (Greatest Safe Distributed Load*Length of Beam^3)/(52*Cross Sectional Area of Beam*Depth of Beam^2)
Deflection for Channel or Z Bar when Load in Middle
Go Deflection of Beam = (Greatest Safe Point Load*(Length of Beam^3))/(53*Cross Sectional Area of Beam*(Depth of Beam^2))
Deflection for Deck Beam given Load in Middle
Go Deflection of Beam = (Greatest Safe Point Load*(Length of Beam^3))/(50*Cross Sectional Area of Beam*(Depth of Beam^2))
Deflection for I Beam when Load in Middle
Go Deflection of Beam = (Greatest Safe Point Load*(Length of Beam^3))/(58*Cross Sectional Area of Beam*(Depth of Beam^2))
Deflection for Even Legged Angle when Load in Middle
Go Deflection of Beam = Greatest Safe Point Load*(Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2)
Deflection for Solid Rectangle when Load in Middle
Go Deflection of Beam = (Greatest Safe Point Load*Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2)

Deflection for Even Legged Angle when Load in Middle Formula

Deflection of Beam = Greatest Safe Point Load*(Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2)
δ = Wp*(L^3)/(32*Acs*db^2)

Why is Beam Deflection Important?

Deflection is caused by many sources, such as, loads, temperature, construction error, and settlements. It is important to include the calculation of deflections into the design procedure to prevent structural damage to secondary structures (concrete or plaster walls or roofs) or to solve indeterminate problems.

How to Calculate Deflection for Even Legged Angle when Load in Middle?

Deflection for Even Legged Angle when Load in Middle calculator uses Deflection of Beam = Greatest Safe Point Load*(Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2) to calculate the Deflection of Beam, The Deflection for Even Legged Angle when Load in Middle formula is defined as the vertical displacement of a point on a Even Legged Angle beam loaded in distributed. Deflection of Beam is denoted by δ symbol.

How to calculate Deflection for Even Legged Angle when Load in Middle using this online calculator? To use this online calculator for Deflection for Even Legged Angle when Load in Middle, enter Greatest Safe Point Load (Wp), Length of Beam (L), Cross Sectional Area of Beam (Acs) & Depth of Beam (db) and hit the calculate button. Here is how the Deflection for Even Legged Angle when Load in Middle calculation can be explained with given input values -> 2.1E+6 = 1250*(3.05409600001222^3)/(32*13*0.254254000001017^2).

FAQ

What is Deflection for Even Legged Angle when Load in Middle?
The Deflection for Even Legged Angle when Load in Middle formula is defined as the vertical displacement of a point on a Even Legged Angle beam loaded in distributed and is represented as δ = Wp*(L^3)/(32*Acs*db^2) or Deflection of Beam = Greatest Safe Point Load*(Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2). The Greatest Safe Point Load refers to the maximum weight or force that can be applied to a structure without causing failure or damage, ensuring structural integrity and safety, Length of Beam is the center to center distance between the supports or the effective length of the beam, Cross Sectional Area of Beam the area of a two-dimensional shape that is obtained when a three-dimensional shape is sliced perpendicular to some specified axis at a point & Depth of Beam is the overall depth of the cross-section of the beam perpendicular to the axis of the beam.
How to calculate Deflection for Even Legged Angle when Load in Middle?
The Deflection for Even Legged Angle when Load in Middle formula is defined as the vertical displacement of a point on a Even Legged Angle beam loaded in distributed is calculated using Deflection of Beam = Greatest Safe Point Load*(Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2). To calculate Deflection for Even Legged Angle when Load in Middle, you need Greatest Safe Point Load (Wp), Length of Beam (L), Cross Sectional Area of Beam (Acs) & Depth of Beam (db). With our tool, you need to enter the respective value for Greatest Safe Point Load, Length of Beam, Cross Sectional Area of Beam & Depth of Beam 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 Deflection of Beam?
In this formula, Deflection of Beam uses Greatest Safe Point Load, Length of Beam, Cross Sectional Area of Beam & Depth of Beam. We can use 15 other way(s) to calculate the same, which is/are as follows -
  • Deflection of Beam = (Greatest Safe Point Load*Length of Beam^3)/(32*Cross Sectional Area of Beam*Depth of Beam^2)
  • Deflection of Beam = (Greatest Safe Distributed Load*Length of Beam^3)/(52*Cross Sectional Area of Beam*Depth of Beam^2)
  • Deflection of Beam = (Greatest Safe Point Load*Length of Beam^3)/(32*((Cross Sectional Area of Beam*Depth of Beam^2)-(Interior Cross-Sectional Area of Beam*Interior Depth of Beam^2)))
  • Deflection of Beam = Greatest Safe Distributed Load*(Length of Beam^3)/(52*(Cross Sectional Area of Beam*Depth of Beam^-Interior Cross-Sectional Area of Beam*Interior Depth of Beam^2))
  • Deflection of Beam = (Greatest Safe Point Load*Distance between Supports^3)/(24*Cross Sectional Area of Beam*Depth of Beam^2)
  • Deflection of Beam = (Greatest Safe Distributed Load*Distance between Supports^3)/(38*Cross Sectional Area of Beam*Depth of Beam^2)
  • Deflection of Beam = (Greatest Safe Point Load*Length of Beam^3)/(24*(Cross Sectional Area of Beam*(Depth of Beam^2)-Interior Cross-Sectional Area of Beam*(Interior Depth of Beam^2)))
  • Deflection of Beam = (Greatest Safe Distributed Load*Length of Beam^3)/(38*(Cross Sectional Area of Beam*(Depth of Beam^2)-Interior Cross-Sectional Area of Beam*(Interior Depth of Beam^2)))
  • Deflection of Beam = (Greatest Safe Distributed Load*Length of Beam^3)/(52*Cross Sectional Area of Beam*Depth of Beam^2)
  • Deflection of Beam = (Greatest Safe Point Load*(Length of Beam^3))/(53*Cross Sectional Area of Beam*(Depth of Beam^2))
  • Deflection of Beam = (Greatest Safe Distributed Load*(Length of Beam^3))/(85*Cross Sectional Area of Beam*(Depth of Beam^2))
  • Deflection of Beam = (Greatest Safe Point Load*(Length of Beam^3))/(50*Cross Sectional Area of Beam*(Depth of Beam^2))
  • Deflection of Beam = (Greatest Safe Distributed Load*(Length of Beam^3))/(80*Cross Sectional Area of Beam*(Depth of Beam^2))
  • Deflection of Beam = (Greatest Safe Point Load*(Length of Beam^3))/(58*Cross Sectional Area of Beam*(Depth of Beam^2))
  • Deflection of Beam = (Greatest Safe Distributed Load*(Length of Beam^3))/(93*Cross Sectional Area of Beam*(Depth of Beam^2))
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