I'm making a Z (coffee table) linkage with two interlocking C channels and a couple of steel linkage bars. While moving, they aren't load bearing but when extended, they will take a weight of around 300lbs. I need to figure out whether 3mm T66 aluminium can take that weight without tearing.

The entire weight will be spread across two bolts (10mm with bushing) and the top half of that so that's Pi x 10mm diameter / 2 because the weight is all on the top half x 2 bolts - around 31.4mm x 3mm thick = 94.2mm squared. I've found [tables of properties](https://www.makeitfrom.com/material-properties/6060-T66-Aluminum/) for T66 which give figures in MPa (megapascals?) but that's where my half-remembered high school physics gives out.

How do I calculate the maximum load across a given area from these properties?

Edit: To include sketch.
[![Unwin rails](https://i.stack.imgur.com/nahfP.png)](https://i.stack.imgur.com/nahfP.png)
The block to the left is the (fixed) seat base, along the top are Unwin rails along which the seat can slide. When not needed, the linkage around the 4 bolts can rotate it away into the floor. When they are raised (as shown), the seat+occupant, for which I am allowing 300lbs) can sit directly over the hinged section. Ignoring the rail overlap, that means that the full weight is supported by the top of the two round pivots (actually, since it's made from C channel and there are one of these on each side, that's 2x2x2x10mm bushings in 3mm aluminium).

Hope this makes the question clearer.