List questions from volume

Published on 11 May 2013 - 21:16

75

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Apples and their volumes

Published on 16 May 2013 - 14:56

95

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Integration of volumes of revolution: bisector surface

Published on 22 May 2013 - 8:03

228

Views

Volume of revolution around a line

Published on 25 May 2013 - 9:52

140

Views

Solving for the volume of a tetrahedron

Published on 30 May 2013 - 4:38

267

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Surface Area/Volume Problem

Published on 31 May 2013 - 23:40

702

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What is the name for the region enclosed by an $n$ dimensional object?

Published on 29 Mar 2026 - 13:27

259

Views

How to calculate this volume?

Published on 06 Jun 2013 - 22:45

14.8k

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Volume bounded by sphere $x^2+y^2+z^2=a^2$ and cylinder $x^2+y^2=a|x|$

Published on 07 Jun 2013 - 18:27

1.6k

Views

Trig identity $\sin(x)\cos(x) = \sin(2x)/2$?

Published on 09 Jun 2013 - 19:51

4.8k

Views

Deriving the formula for the volume of a sphere

Published on 10 Jun 2013 - 16:52

57

Views

Calculating the Volume of a function on the sphere

Published on 11 Jun 2013 - 12:12

414

Views

Finding $a$ s.t the cone $\sqrt{x^{2}+y^{2}}=za$ divides the upper half of the unit ball into two parts with the same volume

Published on 13 Jun 2013 - 8:13

70

Views

Finding the volume: $(\frac{x}{a}+\frac{y}{b})^2+(\frac{z}{c})^2=\frac{x}{p}+\frac{y}{q}$ ; $x,y,z>0$

Published on 13 Jun 2013 - 15:45

8.3k

Views

Find the volume using triple integrals

Published on 14 Jun 2013 - 12:04

List Question

There is enough of gold to...

Apples and their volumes

Integration of volumes of revolution: bisector surface

Volume of revolution around a line

Solving for the volume of a tetrahedron

Surface Area/Volume Problem

What is the name for the region enclosed by an $n$ dimensional object?

How to calculate this volume?

Volume bounded by sphere $x^2+y^2+z^2=a^2$ and cylinder $x^2+y^2=a|x|$

Trig identity $\sin(x)\cos(x) = \sin(2x)/2$?

Deriving the formula for the volume of a sphere

Calculating the Volume of a function on the sphere

Finding $a$ s.t the cone $\sqrt{x^{2}+y^{2}}=za$ divides the upper half of the unit ball into two parts with the same volume

Finding the volume: $(\frac{x}{a}+\frac{y}{b})^2+(\frac{z}{c})^2=\frac{x}{p}+\frac{y}{q}$ ; $x,y,z>0$

Find the volume using triple integrals

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