Hi, I hope there's someone knowledgeable about load-bearing capacities here.....

I've been struck by the flat roof problem on the garage, meaning flat roof and Sweden = disaster....

I now have to tear down the existing roof and lay a new one, and naturally, I was thinking of changing it to a pitched roof but to complicate things a bit, I want a cathedral ceiling to get a proper interior ceiling height.

Now that I've been calculating this and also checked Moelven's website, I've come to the conclusion that it must (in wood) be a beam of 115x630mm that is supported at each end down to the concrete floor. However, I think the beam becomes both large and expensive, and therefore I'm considering whether it can be replaced with a steel beam to reduce both dimension and cost.

Specifications.

Snow zone 2 gives a load = 50kN/sqm
Length = 8.9 m (beam length)
Width = 7.2 m
Height outside will be 4.5 m

I therefore need information about the dimension of the load-bearing steel beam and the supports (2 pieces).

Please help me with this........

Anders
 
Snow load of 50 kN/m2 seems a bit much??
Did you write that correctly?
My memory says that Snow Zone 2 provides a load of 2 kN/m2. Then the dead weight of the roof itself is added....
How did you come up with the 50 kN/m2??
 
50Kn is 5 tons per m2 and that sounds a bit much :)
 
Hello

there was a bit of a typo, it should be 0.50 kN/sqm.

I obtained the roof load (automatically) via Moelevens' calculation program
referring to snow zone 2, metal roof, insulation, and inner ceiling.

/Anders
 
awasberg said:
Hello

there was a bit of a typo, it should be 0.50 kN/sqm.

I got the roof load (automatically) via Moelevens calculation program
referring to snow zone 2, metal roof, insulation, and inner ceiling.

/Anders
Less than the snow load???
What does your 0.50 kN/sqm refer to, is it only the dead weight?
 
Hi anaitis,

yes, it is probably only the roof etc without snow load

Anders
 
Map strength goes it with
(haven’t calculated deflection!)
IPE 300 weighing 42kg/m
or
HE240A weighing 60kg/m

The weight reflects the price!
These will be heavy beams.

Isn't it smarter with traditional trusses?
Probably significantly cheaper.
 
Yes, it will probably be heavy, but so will it be with a large glulam beam.

Regular trusses won't work since I have 2.1 on the side but want +3.55 m in clearance in the garage due to the car lift.

Anders
 
Anaitis,

question, which of the proposed beams has the greatest bearing capacity and the least deflection?
and thanks for the quick help

Anders
 
The IPE has the least deflection
HEA has the greatest load-bearing capacity
 
Thank you for the quick replies, going to check prices now.
 
anaitis:
Out of sheer curiosity, I'm wondering how you've calculated it.
Deflection and strength of the beams I'm familiar with, but how have you calculated the load?

Snow zone 2 = 2kN/m²?
Self-weight = 0.5kN/m²?

How much of the roof do you assume loads the beam, should logically be half the area, right?
The roof angle should also matter when it comes to how many m² the roof is?

As you can see, I would appreciate some explanations in your calculation.
 
Gabbe1 said:
anaitis:
Out of curiosity, I wonder how you calculated.
I have a good grasp on deflection and strength of the beams, but how did you calculate the load?

Snow zone 2 = 2kN/m2?
Self-weight = 0.5kN/m2?

How much of the roof do you consider loads the beam, should reasonably be half the area, right?
The roof angle should also matter when it comes to how many m2 the roof is, right?

As you can see, I would appreciate a little explanation of your calculation.
The beam takes the load from half the width of the roof.
This gives me the line load q= 2.5 * 3.6 = 9 kN/m. I completely disregard the roof angle, it's only about 30 degrees (I don't really know the geometry of the house).
Considering the angle would give a slightly lower load since more load would go directly to the walls, but at the same time, the beam might be slightly heavier. It probably evens out. Otherwise, the snow load is calculated on the horizontal surface, so that checks out.

I did the calculation on a small notepad when I had a moment during lunch.
You can't expect great precision in 5-6 minutes!
But the calculation is on the safe side!
 
Ok, then I understand.

But if I now calculate in this simplified way, I get the distributed load Q to be 80100N (3.6x2.5x8.9).
The maximum moment in a simply supported beam subjected to a uniformly distributed load is: Mmax = -QL/8

A standard beam today generally has a yield strength of 355Nmm2.

I then get that the desired section modulus W becomes 251cm3.
This means that an IPE220 or an HE 180A can do the job if one can live with the deflection and disregard safety margins.

However, it's not wrong to include a safety factor, and in that case, the beams that anaitis mentioned earlier are more suitable.
 
Gabbe1 said:
The maximum moment in a simply supported beam under a uniformly distributed load is: Mmax = -QL/8

A normal beam today often has a yield strength of 355Nmm2.
You should not design directly to the yield strength!
For instance, steel 1411 and 1412 have a design value of (at worst) 205 MPa,
and steel 1311 and 1312 have 182 MPa.
Now I don't remember, but I think I used 180 MPa for the calculation.

It seems like you are an engineer?
Calculations in construction generally use the same formulas,
but in construction, there are a number of laws and regulations one must follow!
 
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