The BEST way to cut a sandwich

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Chef Tyler

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Did you know that I also post long form videos? Apparently they are even better than my short videos 😉

Chef__Tyler

1924: we will have flying cars in 2024
2024: new way to cut a sandwich

ahmedmustafa

Food Theory made this technique even better, by slicing it in an angle

ETheEnator

Bro grew an extra arm to do this cheese pull edit: (damn 73 replies) 😨

JustRiverEdits

I’d rather sit with my homies rather than the cool kids

lgeebku

Cool story but..

OLD IS GOLD!

Frog.commenternotog

I might not be einstein but i can tell they are not 3 equal parts

jozefpilsudskiw

Instructions unclear: i am now the weird kid at school for making it like this.

ILOVEMONEY

Well there's 30 seconds of my life that I'll never get back!!

mikefarthing

Him: It’s 2024 so don’t cut your sandwich in triangles. Me: I CAN CUT MY SANDWICH HOW EVER I WANT.

katerowe

This is agent 47 of H.A.C.P.O.A, you are not safe Tyler.

YasnShahghale

tf2 the only reason im cutting my sandwiches into triangles

Lukepuke

You can’t be the classic triangle slices

ConvoySPIH

This is Agent 0856 of H.A.C.P.O.A. Your days are numbered, Tyler.

CosmoHess

When you want to cut square equally into 3 pieces, but you don't know math:

Here's proof btw:
When he starts cutting sandwich, he tells us to start at the center of the bottom and cut halfway into the middle (he doesn't mention at what angle we need to cut, but, by video sequence, we can assume that he means cut perpendicular to the side of the sandwich). By "cut halfway into the middle" he very likely means to cut to the perpendicular bisector of an adjacent side of the sandwich. From all this information it follows, that first cut ends at the centre of the sandwich (each point on a perpendicular bisector is equidistant from the endpoints of the bisected line segment and the center of the square is also its center of symmetry), therefore cut length is equal to the half of the sandwich's side (I hope I don’t need to explain why a segment perpendicular to the side of a square and connecting its opposite sides is equal to its side).
Now we have all what we need to start calculating the area of each segment. Let's assume that one side length is 1. We have two equal-sized rectangular trapeziums with A=((a+b)/2)h and one isosceles triangle with A=1/2*ah (A=area; a, b=bases; h=height drawn to the base). Trapeziums' A=(1+0, 5)*0, 5/2=0, 375, and triangle's A=1/2*1*0, 5=0, 25.

Kiririll