I'm given a unit cube. The task is to find the perimeter of triangle ACE. I have no other information, but considering it's a unit cube that should be more than enough.
Am I looking for an answer like this by any chance?
Anyways, cheers!
I'm given a unit cube. The task is to find the perimeter of triangle ACE. I have no other information, but considering it's a unit cube that should be more than enough.
Am I looking for an answer like this by any chance?
Anyways, cheers!
The question would have been more specific if the annotation of the vertices were given.
So, the edges of the triangle can either be 1. a surface diagonal i.e., the diagonal connecting the running along the surface of the cube, 2. a body diagonal i.e., the diagonal connecting the vertices at opposite ends of the cube 3. an edge.
Egde = a = 1
surface diagonal = s = $\sqrt{a^2 + a^2}$ = $\sqrt{1^1 + 1^1}$ = $\sqrt{2}$
body diagonal =$ \sqrt{a^2 + s^2} = \sqrt{1^2 + 2} = \sqrt{3}$
see which of these three are the edges of your triangle and add them.