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Answer :
Final answer:
The smallest box to fit all three items with dimensions 2x2x1, 6x6x2, and 13x1x1 without stacking is 13x6x2 inches (Option c).
Explanation:
the smallest box size that can fit three items with given dimensions without bending or folding them. To determine this, we need to consider the length, width, and height of the items and then find a configuration where they can all fit together. The first item has dimensions of 2x2x1, the second is 6x6x2, and the third is 13x1x1. The largest item lengthwise is the third item at 13 units of length, which gives us a starting point for determining the length of the box. The second largest width is 6 units, which will be the minimum width required for the box.
As for the height, the second item is the tallest at 2 units of height, thus determining the minimum height of the box needed. Therefore, the smallest box these items will fit into without any item having to be placed on top of another is 13x6x2 inches (Option c). If the items can be stacked, then a different configuration could be possible, but the information given assumes no stacking.
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