The diameter would be 7.816 feet.
It is the diameter of a body (eg a sphere) in 3-dimensional space rather than in 2-dimensional space (eg a circle).
The volume of a sphere can be calculated using the formula V = (4/3)πr^3, where r is the radius of the sphere. Given that the diameter is 30 cm, the radius would be 15 cm. Plugging this into the formula, the volume of the sphere would be approximately 14,137.17 cubic centimeters.
Volume of a sphere = 4/3*pi*radius3 Volume (space occupied) = 4/3*pi*103 = 4188.790205 or 4189 cubic cm to 4 sig fig
earth
The amount of space an object contains is measured in cubic units. This is a three-dimensional measurement that accounts for the height, width, and depth of an object to determine its volume. Common cubic units include cubic inches, cubic centimeters, and cubic feet.
volume of a sphere (the ball) = 4/3*pi*radius3 volume of box - volume of sphere = space remaining 27 - 4/3*pi*1.53 = 12.86283306 space remaining is about 13 cubic inches
A sphere
A sphere contains the most volume to surface area ratio there is and most things sought that shape when molten.
A circle, rotated about any diameter, will generate a sphere with the same radius. A circle is the locus of all points in 2-dimensional space that are equidistant from a fixed point. A sphere is the locus of all points in 3-dimensional space that are equidistant from a fixed point.
Space was innitialy sphere.
Volume is the amount of space an object occupies, typically measured in cubic units like cubic meters or cubic centimeters. It represents the three-dimensional size of an object, giving an indication of how much space it takes up.
A 100 (US liquid) gallon cube is 23100 cubic inches. The maximum proportion of a cube which can be filled by spheres, using cubic closed packing or hexagonal close packing is approx 74.05%. Consequently, the spheres can occupy at most 17105 cubic inches. This volume implies a maximum of 335 spheres.You cannot divided the volume of the cube by the volume of each sphere because spheres can never occupy all the space in any shape.