The longest poster you could fit in the box is ___ ft.
(Round to the nearest tenth as needed)
a.
1. 1.2
2. 2.4
3. 3.2
4. 3.5
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To determine the longest poster you can fit in a box, you typically need to calculate the length of the diagonal of the box.
Assuming the dimensions of the box (length, width, height) are all equal and you are trying to find the diagonal, you can use the Pythagorean theorem in three dimensions:
[
d = sqrt{l^2 + w^2 + h^2}
]
Without specific measurements of the box, it’s difficult to provide the exact length for the longest poster.
However, if you consider that these options likely stem from a scenario where you’ve calculated the diagonal based on the specific dimensions of a box, the longest poster that can fit would typically be the largest option listed that is less than or equal to your box’s diagonal measurement.
Given the answer options:
1. 1.2
2. 2.4
3. 3.2
4. 3.5
You would choose the greatest value that fits under the diagonal measurement. Assuming the box dimensions lead to a diagonal that fits one of these options, your answer could be option 4, 3.5 ft, if the box is large enough.
Please calculate the exact diagonal with your specific dimensions to confirm! If you need more detailed help, feel free to ask!