Assertion: sphere | /r/HasProperty | centered at the origin
Facets:
Source sentences:
text: This formula can also be derived using integral calculus, i.e. disk integration to sum the volumes of an infinite number of circular disks of infinitesimally small thickness stacked side by side and centered along the x-axis from x = −r to x = r, assuming the sphere of radius r is centered at the origin.
text: To find the gravitational field at point P due to a sphere centered at the origin, an infinite amount of infinitely thin discs facing point P, each with a radius R, width of dx, and
text: To show that a non-trivial intersection of two spheres is a circle, assume (without loss of generality) that one sphere (with radius R {\displaystyle R} ) is centered at the origin.