A wedge from a spheroid is one example.
Spheres, eggs, footballs, oblate and prolate spheroids, as well as most other finite solids of revolution, each have only two sides ... the in-side and the out-side.
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For instance, you might divide the polygons into triangles, calculate the area of each triangle, and then add everything up.
i dont know i think its a circular prism or something else * * * * * No it is not. Because a prism has two plane faces - at opposite ends. It could be an ellipsoid or spheroid sliced by a plane (a hemisphere, for example). Or a torus sliced by a plane (top half of a doughnut). Or a cone.
An American football is an example of a prolate spheroid.
Ellipsoid, Ovoid, Prolate Spheroid, Spheroid
a prolate spheroid.
Its a prolate spheroid
One.
A prolate spheroid is a three-dimensional shape that is formed by rotating an ellipse around its longer axis. It is elongated in shape, like a rugby ball or an American football. Prolate spheroids have two equal semi-diameters and a longer equatorial diameter.
No, but it is a prolate spheroid. Alternative answer: An American football is not well described by a prolate spheroid, though that shape can describe a rugby ball. An American football is more accurately described as a vesica piscis that has been rotated about it's long axis.
A three dimensional oval is simply called an egg, or more mathematically, an ovoid. A three dimensional ellipse (a more symmetric oval) is called a prolate spheroid, or oblate spheroid, depending on how the ellipse is rotated.
To allow it to roll and facilitate kicking A U. S. football is called a prolate spheroid.
Hans-Peter Kreplin has written: 'Wall shear stress measurements on a prolate spheroid at zero incidence in the DNW wind tunnel' -- subject(s): Prolate spheroids, Boundary layer transition
Rugby/American Football - Prolate Spheroid Association Football - Sphere Old style World Cup ball - Truncated Icosahedron
can you help me create a program that will have the following output: [1] Volume of Ellipsoid [2] Volume of Prolate Spheroid [3] Surface Area of Prolate Spheroid [4] Volume of Oblate Spheroid [5] Surface Area of Oblate Spheroid [6] Surface Area of Spherical Triangle Enter Your Choice: You have chosen: Enter Side a: Enter Side b: Enter Side c: Volume = Do you want to try again? [Y/N] ... it must use gotoxy and clear screen after choosing Y or N ( in do you want to try again) it must be used in Microsoft visual basic c++ 2006,, here are the following formulas;; Volume of Ellipsoid = (4/3)*3.14*a*b*c ( input a,b,c) Volume of Prolate Spheroid = (4/3)*3.14*a*(pow(b,2)) (input a,b) Surface Area of Prolate Spheroid = 2*3.14*b*L (input b,L) Volume of Oblate Spheroid = (4/3)*3.14*(pow(a,2))*b Surface Area of Oblate Spheroid = 2*3.14*a*y where: y = a+(number/denom) number = pow(b,2) denom = 2(sqrt(pow(a,2)-pow(b,2)) (input a,b) Surface of Spherical Triangle = ( A+B+C-3.14)*pow(r,2) (input A,B,C,r)