If it is the frustum of a pyramid: The volume of a pyramid (with a square base) is: Length_of_base * Width_of_base * Height * 1/3 To get the volume of the frustum, subtract the volume of the top part (also a pyramid) from the full volume.
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frustum of a cone
the formula is
(h*pi)/3*(r1^2+r2^2+r1*r2)
this is where h = height r1= top radius r2=bottom radius
A frustum. Specifically, a frustum of a triangular pyramid -- as one could also have a frustum of a cone, square pyramid, etc.
You find the length and height of the shape, them you find the volume
You cannot find the volume of a square. You can find the volume of a cube, which is finding the length of one edge of the cube and taking that to the third power, or cubing it.
use the formula 4/3*π*radius3 to find the volume of a sphere.
The volume of a sphere is 4 / 3 * pi * r3
A large cone has a greater volume than a small frustum while a small cone has a smaller volume than a large frustum
Yes, it must because a frustum is only a part of a cone.
i have an answer for both a frustum of a pyramid and a frustum of a cone which do you need frustum of a cone just give both of them
Yes
You can find some of these solutions online. An example would be the volume of frustum or a similar problem.
first tell me the formula
Most likely, a frustum of a sphere.Most likely, a frustum of a sphere.Most likely, a frustum of a sphere.Most likely, a frustum of a sphere.
There is no frustum of a cone. There is a frustum, which is a cone with the top cut off parallel to the ground.
If the sides of the top and base of the pyramidal frustum are 3 and 8 metres units then the radius of the cylinder is 3.2081 metres.
Since a frustum is a portion of a solid, three-dimensional figure, and a rectangle is a plane, two-dimensional figure, there can be no such thing as the frustum of a rectangle.
Calculus was invented or rather can be detailed as back as 1820 B.C. when the Egyptians used it in order to calculate the volume of the pyramidal frustum
A frustum. Specifically, a frustum of a triangular pyramid -- as one could also have a frustum of a cone, square pyramid, etc.