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What is the radius of a sphere that has a volume of 5575.28?
Volume of sphere is 5575.28 cubic units and its radius work out as 11 units rounded
How do you work out the volume of a sphere with a known diameter?
The volume inside a sphere (that is, the volume of the ball) is given by the formula:-Volume = 4/3πr3where 'r' is the radius of the sphere and 'π' is the constant piThe diameter of a sphere is two times its radius, thus a sphere 8 meters in diameter has a radius of 4 meters.
Why does the formula for the volume of a sphere work?
Because when working out volumes the answer is given in cubic units and the radius in the formula for finding the volume of a sphere is cubed: Volume of a sphere in cubic units = 4/3*pi*radius3
A sphere of radius r is inscribed in a cube what is the volume enclosed between the cube and sphere?
volume of the cube - volume of the sphere = volume enclosed between the cube and sphere
How do you work out the surface area of a sphere shape?
The area of a sphere is equal to its circumference times its diameter.There are a variety of ways to work out this formula, most of them involving calculus.(See the links for the volume of a sphere).
What is the volume or a sphere?
The volume of a sphere is the amount of space it occupies. Given a sphere's radius, r, the volume is 4/3 ∏r3
What is the volume of a sphere with 7cm?
A sphere with a radius of 7cm has a volume of 1,436.76cm3
How do you find volume of a sphere?
The volume of a sphere is 4 / 3 * pi * r3
What is the volume of a sphere with a radius of 30?
The volume of this sphere is 113,097 cubic units.
How to find the volume of a sphere?
Volume of a sphere = 4/3*pi*radius3
What is the volume of a sphere with the diameter of 8 feet?
Volume of a sphere = 4pi*r^3 2r = d, so Volume of a sphere = 4pi*(4)^3 Volume = 256pi
What is math formula for volume?
There is no single formula for volume. Some simple shapes, such as a cuboid, sphere, cone, pyramid, prism have relatively simple, but different formulae. Other shapes have more complicated formulae.
