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Demonstrations 1 - 20 of 42
Filling a Container Defined by a CurveCavalieri's PrincipleApproximating Volumes by SummationVolumes of Revolution Using Cylindrical ShellsThe Disk Method
Filling a Container Defined by a Curve
Cavalieri's Principle
Approximating Volumes by Summation
Volumes of Revolution Using Cylindrical Shells
The Disk Method
Solids of Known Cross SectionVolume under a Sphere Tangent to a ConeTin Box with Maximum VolumeStacking Squares on a CircleSolids Whose Cross Sections Have the Same Shape
Solids of Known Cross Section
Volume under a Sphere Tangent to a Cone
Tin Box with Maximum Volume
Stacking Squares on a Circle
Solids Whose Cross Sections Have the Same Shape
Double Integral for VolumeVolumes Using the Disc MethodSolids of RevolutionSolid of RevolutionApproximating the Volume of a Sphere Using Cylindrical Slices
Double Integral for Volume
Volumes Using the Disc Method
Solids of Revolution
Solid of Revolution
Approximating the Volume of a Sphere Using Cylindrical Slices
Percentage Errors in Approximating the Volumes of a Wine Barrel and a GobletIntersection of Two CylindersMinimizing the Surface Area of a Cylinder with a Fixed VolumeMaximizing the Volume of a Right Circular Cone with Given Slant LengthVolumes of Solids of Revolution: Shell Method
Percentage Errors in Approximating the Volumes of a Wine Barrel and a Goblet
Intersection of Two Cylinders
Minimizing the Surface Area of a Cylinder with a Fixed Volume
Maximizing the Volume of a Right Circular Cone with Given Slant Length
Volumes of Solids of Revolution: Shell Method

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