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How can this three-dimensional, symmetrical, capital letter "I" block be broken into pieces so that
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The smallest number of pieces is 1 – don't break it up at all. There's something missing from your question, like some kind of restriction on the shape of the pieces or something. If I were figuring the volume, I'd see it as a block, 2x5x6, with 2 cube-shaped bites taken out of it, 2x2x2. So V = 2•5•6 – 2( 2³) = 60 - 16 = 44
How can this three-dimensional, symmetrical, capital letter "I" block be broken into pieces so that it results in the smallest number of parts? Describe each part with measurements.
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