Visual Proof of Volume of a Pyramid
thingiverse
The Volume of a Pyramid is Demonstrated by Six Pyramids with Half the Height of the Prism They Share in Common.\nConsider the Cube's Height to be Twice that of the Standard Unit.\nThe Base Area of the Cube, B, Equals (2x)^2.\nThe Volume of Each Pyramid, V, Can Be Calculated Using This Formula.\nSix Times the Volume of a Single Pyramid Equals the Total Volume of the Cube.\nTherefore, V = 1/6(2x)^3 = 1/6(2x)(2x)^2 = 1/3x(2x)^2.\nThe Final Result is V = 1/3(B)h, Where h Represents the Height of the Prism.
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