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Demonstrations 1 - 20 of 40
Volumes of Revolution Using Cylindrical ShellsCavalieri's PrincipleThe Disk MethodSolid of Revolution
Volumes of Revolution Using Cylindrical ShellsCavalieri's PrincipleThe Disk MethodSolid of Revolution
Volumes Using the Disc MethodTin Box with Maximum VolumeTruck PackingApproximating Volumes by Summation
Volumes Using the Disc MethodTin Box with Maximum VolumeTruck PackingApproximating Volumes by Summation
Theorems of Pappus on Surfaces of RevolutionNewton-Simpson's Formula for the Volume of a PrismatoidBoiling Point of Water as a Function of AltitudeSolids Whose Cross Sections Have the Same Shape
Theorems of Pappus on Surfaces of RevolutionNewton-Simpson's Formula for the Volume of a Prismatoid
Made for Mathematica 7
Boiling Point of Water as a Function of AltitudeSolids Whose Cross Sections Have the Same Shape
Filling a Container Defined by a CurveHeilbronn VolumesSlicing a Solid of RevolutionVolumes of Solids of Revolution: Shell Method
Filling a Container Defined by a CurveHeilbronn Volumes
Made for Mathematica 7
Slicing a Solid of Revolution
Made for Mathematica 7
Volumes of Solids of Revolution: Shell Method
The Ratio of Surface Area to Volume for a Cube and a SphereStacking Squares on a CircleVolume of Cones, Pyramids, and SpheresEstimating the Surface Area and Volume of a Rectangular Prism
The Ratio of Surface Area to Volume for a Cube and a SphereStacking Squares on a CircleVolume of Cones, Pyramids, and SpheresEstimating the Surface Area and Volume of a Rectangular Prism

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