Question

Alecia builds a box in the shape of a cube with an open top. She plans to paint the box. Alecia calculates that there are 256 square inches to be painted. Which condition will make Alecia's calculation correct? Show your reasoning.

Answer 1

Answer:i d0nt kn0w

Step-by-step explanation:1 d0nt kn0wq

Answer 2

Answer:

See Explanation

Step-by-step explanation:

The question is incomplete, as the options to select the required condition from were not listed. So, I will answer on general terms

From the question, we understand that the cube has an open-top and the surface ares is 256 in^2

Let L represents the edge length, the surface area (S) is:

$S = 5L^2$

Substitute 256 for S

$256 = 5L^2$

Divide both sides by 5

$51.2 = L^2$

Take square roots of both sides:

$\sqrt{51.2} = L$

$7.155= L$

$L=7.16in$ ---- approximated

The volume of the cube is:

$Volume = L^3$

$Volume = \sqrt{51.2}^3$

$Volume = 366.3573$

$Volume = 366.36in^3$

So, the edge length of the cube is 7.16 inches and the volume is 366.36 cubic inches