Question

Edge! 15 pts! PLEASE HURRY! Which is a diagonal through the interior of the cube?

Answer 1

Answer:

s√3

Step-by-step explanation:

Draw in the diagonal of the base, which is the line freom G to F.  If the side length of this cube is s, then the length of this diagonal is

d = √(s² + s²) = (√2)s.

Now draw in the diagonal of the cube:  draw a line segment from G to B.  We have already found that the length of the diagonal GF is d = s√2.  Apply the Pythagorean Theorem to the triangle whose sides are s√2 and s:

diagonal of cube = square root of the sum of the squares of s√2 and s:

= √(2s² + s²)= √(3s²) = s√3

Answer 2

Answer:

Side AH

Step-by-step explanation:

he other 3 sides only go through one face of the cube