We'll only see how tall Chica is if there is a known size we can use a reference point to scale her height (like a doorway). And then from there we can find Monty's height. Or we can use funtime confirmed heights as a sample for the Glamrocks (if I remember correctly, one of the Funtimes are 6'5"). Otherwise I'd just assume 6'0" tall.
I remember you saying that you got The Week Before
There's a consistency with ripping Bathrooms doors off their hinges between TWB and the Novel Trilogy, we have blink of an eye statements as usual, the OGs actually drained the Building's power to escape which I think was stated to have 1.21 Giggawatts, the Animatronics like to party, and Bonnie actually has loose limbs, particularly in his head. Which might explain how William Afton was able to dismantle the OGs, since Ralph actually able to kick Bonnie's head off. And the OGs aren't neccessarily constricted to 6 AM as you see at the end of Night 5
Any neat AP stuf?
Tell him what? That 600KJ is nowhere near Wall Level+? Let me be the one to do so
I feel like it was obv, but uh the fact we already have a vent calc.
We already had a Mimic LS calc, yet that was recalced. This could be a same or similar case
put the scan where it says Bonnie is 6Ft
but I meant, put the scan of Bonnie being 6Ft in the blog
Interesting
www.shen-chong.com
I'm gonna be honest with you, if you want a 1mm steel plate bent, you can just ask any guy on the street.
It also depends on the width. The force required to bend something isnt just reliant on thickness, but the cross sectional area.
There isnt particularly any evidence of bending in the graphic novel (though its likely that its offscreen), but instead we see fragmentation of the door+cubicle. Its likely we can calc both so I will do that in my spare time.
Oh boy...Guía de selección de máquinas dobladoras de acero inoxidable - SC Machinery
La selección de la máquina dobladora de acero inoxidable considera exhaustivamente los factores: espesor de la placa, ángulo de doblado, requisitos de precisión...
According to this, bending a 1mm stainless steel plate requires a force of 50 tons. This could clearly increase the lifting force to Class 50 or higher, since the cubicles in the novel appear to be at least 1cm thick.
If 50 tons are needed for 1 mm, then logically 500 tons are needed for 1 cm or 10 mm, which is Class K.
That can be so many things unrelated to overpowering the tensile strength cause bathroom stalls aren't solid metal.
I know. I've read the novel. I own two physical copies of it.
Pag 135 and 136
Unfortunately, I don't know how to accurately calculate the exact thickness of the cubicles. According to the page that discusses this, the minimum thickness shown is 30mm.
Yep, it's peak human max! Bathroom stalls aren't solid. Ever. Toddlers can move the doors for a reason.Unfortunately, I don't know how to accurately calculate the exact thickness of the cubicles. According to the page that discusses this, the minimum thickness shown is 30mm.
The Complete Guide of Stainless Steel Door Hinges Sizes
Looking for the right stainless steel door hinges sizes? This guide covers standard hinge sizes, how to choose the right hinge for door.estar-hardware.com
I'm sure that's a remarkable lifting feat that deserves to be taken into account.
Hinges make that much easier. Some doors are very heavy if you have to lift them, but with hinges, practically anyone can open and close them.
I can lift solid wood doors and have. Bathroom stall doors are hollow, they weigh like 30 pounds, cause lowest bidder is who are called in to do things for low-end pizzerias.
My dude. The highest a BACKLIFT from a human ever got was 2,422.18 kg. Bonnie scales to a guy who does 6x that with one hand. And Stainless steel lasts, no shit it'll be in decent condition, the entire place even still had electricity working.
The feat likely wouldn't breach the current 21 MJ (revised to 313 MJ, currently waiting on that) and 15.949 Metric Tons the novel dudes currently scale to. Infact I doubt that the feat would even breach Wall Level and Class 1.
If he literally folded the stainless steel door in half? Then yes. (see below)
www.totalrestroom.com
If he literally folded the stainless steel door in half? Then yes. (see below)
BUT there is literally 0 indication that he did so.
If you can prove he did, the math is here:
To find the thickness, simply do volume/area. Using the weight of a door will bypass calculating the hollowness.
Bradley (Metal) Stall Door (33-5/8"W x 58"H) T490-34C - Toilet Partition Door
Wholesale Pricing on Bradley T490-34C Toilet Partition Door, 33-5/8"W x 58"H, Metal. Get Fast Free Shipping on 1000's of Public Bathroom Products at TotalRestroom.com - Call our Experts or Shop Online.
^^
source shows a height and width of 58 inches and 33 5/8 inches, or an area of 1.25822329 m^2, or 1950.25 in^2
a quick google search gives a common weight of 36 lbs, which using steel (7580 kg/m^3) as a material that would be 131.46 in^3
1950.25 in^2/131.46 in^3 is about 0.0674 inches thick.
To find the cross sectional area, multiply width by thickness
0.0674 x 33 5/8 = 2.266325 in^2.
Another quick google has Stainless Steel yield strength MPa of 215 MPa.
2.266325 in^2 x 215 MPa = 314360.581 newtons, or ~32 Metric Tons (Class 50)
If he literally folded the stainless steel door in half? Then yes. (see below)
BUT there is literally 0 indication that he did so.
If you can prove he did, the math is here:
To find the thickness, simply do volume/area. Using the weight of a door will bypass calculating the hollowness.
Bradley (Metal) Stall Door (33-5/8"W x 58"H) T490-34C - Toilet Partition Door
Wholesale Pricing on Bradley T490-34C Toilet Partition Door, 33-5/8"W x 58"H, Metal. Get Fast Free Shipping on 1000's of Public Bathroom Products at TotalRestroom.com - Call our Experts or Shop Online.
^^
source shows a height and width of 58 inches and 33 5/8 inches, or an area of 1.25822329 m^2, or 1950.25 in^2
a quick google search gives a common weight of 36 lbs, which using steel (7580 kg/m^3) as a material that would be 131.46 in^3
1950.25 in^2/131.46 in^3 is about 0.0674 inches thick.
To find the cross sectional area, multiply width by thickness
0.0674 x 33 5/8 = 2.266325 in^2.
Another quick google has Stainless Steel yield strength MPa of 215 MPa.
2.266325 in^2 x 215 MPa = 314360.581 newtons, or ~32 Metric Tons (Class 50)
