Calculate the lateral strength / buckle point of a cylinder

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SUMMARY

The discussion focuses on determining the appropriate material for a 10-foot horizontal bar to support two solar panels weighing a total of 80 lbs. Participants recommend using a structural I-beam as the best option for strength, although alternatives such as steel or aluminum pipes, angle iron, and larger PVC pipes are also suggested. The formula "s=My/I" is highlighted for calculating maximum stress based on the load and material yield strength. Budget constraints lead to suggestions for using hollow timber box beams or experimenting with various materials before making a purchase.

PREREQUISITES
  • Understanding of structural engineering principles, specifically stress and load calculations.
  • Familiarity with materials such as steel, aluminum, and PVC.
  • Knowledge of construction techniques for beams and supports.
  • Basic math skills for applying formulas like "s=My/I".
NEXT STEPS
  • Research the properties and load-bearing capacities of structural I-beams.
  • Learn about the application of the formula "s=My/I" in real-world scenarios.
  • Investigate the construction of hollow timber box beams and their advantages.
  • Explore the thermal expansion properties of PVC and concrete in construction.
USEFUL FOR

Engineers, DIY enthusiasts, and anyone involved in constructing support structures for solar panels or similar applications will benefit from this discussion.

RobTheTinker
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Hello.
Here is my problem:
I want to mount 2 solar panels on a horizontal 10 foot bar. (panels are 5' and 20-40/lbs each - so 80lbs)
is there a formula i can use on each material option to figure out what material to use for the 10 foot bar (what won't break under the weight of the panels or bend or crack from the changes in temp and under load, and which is the cheapest option
I'm thinking a piece of 2" PVC filled with cement would do the job but i wonder if it would crack. I don't think 1 1/2 like chain link fence post pipes would be strong enough. I'd like to be able to figure it out with nice cheap math before going out and buying lots of things to experiment with.

google was little help with mostly similar questions with answer that say it depends on the material but that's what I'm trying to figure outThank you in advance for any assistance.
 
Yes and No. Not as simple as you are hoping for I guess, particularly when using composite materials like concrete in a pipe.
Concrete in plastic pipe might be a waste of time. It will probably break and just add weight on the pipe.
A structural I-beam would be your best option, this is what they are designed for.
Alternatives are steel / aluminium pipe, angle iron (steel / aluminium), c-section, or just the next size up PVC pipe.
If you can find the lengths just lean on them to see if they have the strength you need.
Otherwise, you will need to apply "s=My/I" to determine the maximum stress caused by the distributed load on the given cross section, and compare that with the yield strength of the material selected.
 
Thank you for replying but a structural I beam might be my best bet, but way out of my budget.
(cheapest I could find)
S 3 x 5.7 lb (3.00" x .170" web x 2.33" Standard Steel I Beam 10' $85.50
3" X 2.33" X .170" web 6061-T6 Aluminum I Beam - AS 12' $165.00
I'm just going to have to go about this the old fashioned way and experiment and get a piece of PVC, cement, a metal pipe and 4 40 lbs bags of mulch and leave them for a few months and see which holds before I go spending any real money.
 
Is it possible to have some bracing ? If the bar was supported at the mid point by a bracket or strut it would make solving your problem much easier .
 
A PVC tube is useless with concrete filling. It will expand in the heat and slide free. To give concrete strength it needs a tensile core.

If you are on a budget you should consider a hollow timber box beam. It can be screwed together from scrap pallet parts. You might also consider plywood side panels. A box beam could be tapered towards the ends. A coat of paint will preserve it.
 

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