11 авг. 2017 г. · it follows that the volume of the sphere is V=∫baπ[f(x)]2dx=∫r−rπ(r2−x2)dx=π[r2x−x33]=43πr3. Volume of a sphere using Calculus - Math Stack Exchange Triple integration for the volume of a given sphere Deriving the formula of the volume of a sphere using integration Другие результаты с сайта math.stackexchange.com |
The sphere of radius r can be obtained rotating the half circle graph of the function y = p r − x2, x ∈ [−r, r]. about the x-axis. The volume V is obtained as ... |
We can calculate the volume of the sphere by integrating the areas of the discs from the lowest height of the sphere to the highest height of the sphere. |
18 сент. 2014 г. · Since a sphere with radius r can be obtained by rotating the region bounded by the semicircle y=√r2−x2 and the x-axis about the x-axis, ... |
14 сент. 2023 г. · In this way the whole integral should represent 1/2 of the spheres volume and can be multiplied by two to get the full volume. |
The volume of a sphere in three dimensions is given by the triple integral: V = ∭ V d V where V is the volume of the sphere. For a sphere with radius R , making ... |
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