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ID:(469, 0)


Volume of a square parallelepiped
Equation

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The volume of a right rectangular parallelepiped is calculated by multiplying the surface area of the top or bottom face ($l^2$) by the height ($w$), resulting in:

$ V = l ^2 w $

$l$
Ancho y Largo Paralelepípedo
$m$
$w$
Parallelepiped height
$m$
$V$
Volume of a parallelepiped
$m^3$

ID:(4733, 0)


Flujo por los Vasos
Image

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ID:(1569, 0)


Situación de una Herida
Image

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ID:(1570, 0)


Surface of a right parallelepiped
Equation

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For a right rectangular parallelepiped with width and length $l$ and height $w$, the surface area is calculated by adding the two top and bottom faces ($l^2$) to the four lateral faces ($lw$), resulting in:

$ S =2 l ^2+4 l w $

$l$
Ancho y Largo Paralelepípedo
$m$
$w$
Parallelepiped height
$m$
$S$
Superficie
$m^2$

ID:(4732, 0)


Volume
Equation

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The volume ($V$) out of ($$) that does not vary along the height ($h$) is equal to

$ V = S h $

$h$
Height
$m$
$S$
Section
$m^2$
$V$
Volume
$m^3$



The expression holds even if the shape, but not the value, of section the section ($S$) varies along the height, as long as its total area remains constant.

ID:(3792, 0)


Cylinder
Equation

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$V=\pi r^2h$

ID:(3702, 0)


Surface of a sphere
Equation

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La superficie de una esfera es con igual a

$ S = 4 \pi r ^2$

ID:(4731, 0)


Surface of a disk
Equation

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The area the section ($S$) of a disk with a diameter of ($$) is calculated as follows:

$ S = \pi r ^2$

$\pi$
Pi
3.1415927
$rad$
$r$
Radius of a circle
$m$
$S$
Section
$m^2$

ID:(3804, 0)