Question

An open-top box is constructed from a square piece of material 492 mm by 492 mm, removing a small square (mm by mm) of material from each corner, and folding up each edge.

a. True.

b. False.

Answer 1

The question is about constructing an open-top box from a square piece of material by removing squares from the corners and folding up the edges to form the sides of the box.

Step-by-step explanation:

The subject of the question involves creating an open-top box by folding up the edges of a square piece of material after removing a square from each corner. This is a typical problem found in high school geometry or algebra that deals with volume, area, and optimization. When constructing such a container, the size of the removed squares determines the height of the resulting box, and thus affects the final volume. To find the volume of the open-top box, one would subtract the areas of the corners, determine the height of the sides, and then calculate the volume based on the resulting dimensions.