How Do You Calculate Beam Deflection for an I Beam on Lorry Trailers?

AI Thread Summary
To calculate beam deflection for an I Beam on lorry trailers, it is important to identify the type of support, which in this case is classified as simple supports or roller supports. These supports resist vertical loads but do not provide resistance to lateral loads, allowing for upward forces on the beam. The bending moments at the ends of the beam are indeed zero due to the nature of these supports. This information is crucial for performing accurate hand calculations of beam deflection. Understanding these principles will aid in determining the deflection under a uniformly distributed load.
Colin Thompson
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Hello,

I am looking for some advice on calculating the beam deflection on a setup described below.

There is an "I Beam" sitting across the back of two lorry trailers with a uniformly distributed load in the middle of the beam.

I am slightly confused as to what type of support this would be if the beam is resting on the back of a flatbed to allow me to perform some hand calculations?

Any advice would be appreciated
 
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Colin Thompson said:
Hello,

I am looking for some advice on calculating the beam deflection on a setup described below.

There is an "I Beam" sitting across the back of two lorry trailers with a uniformly distributed load in the middle of the beam.

I am slightly confused as to what type of support this would be if the beam is resting on the back of a flatbed to allow me to perform some hand calculations?

Any advice would be appreciated
These are called simple supports, and assuming there is no friction to support lateral loads, they are similar to roller supports in that the simple support resists vertical loads, such that their forces act in one direction upward on the beam.
 
PhanthomJay said:
These are called simple supports, and assuming there is no friction to support lateral loads, they are similar to roller supports in that the simple support resists vertical loads, such that their forces act in one direction upward on the beam.
Doesn't this also mean that the bending moments are zero at the ends of the beam?
 
Chestermiller said:
Doesn't this also mean that the bending moments are zero at the ends of the beam?
Yes
 
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