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Find the volume and total area of the largest cube of wood that can be cut from a log of circular cross section whose radius is 12.7 in. (use ft. as unit)
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so, what is the area of that circular cross section?
use pythagorean theorem to get one seide of the cube.
You need to find the dimension of a square inscribed in the circle of radius 12.7. Then you multiply that area of square times one more side to calculate the volume of the cube.
Even if the log is 8 foot long the cube dimensions cannot exceed the length of a side of a square inscribed in that circle.
Why do you think Pythagorean?
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That is part of it, cause the diagonal of the inscribed square is equal to the diameter of the circle.
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