First and foremost, you must know the density. Mass is the product of volume
and density (m=vd). Also, a sphere is specified by its radius alone. The "length"
of a sphere should represent nothing more than its diameter, which is twice its
radius.
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Answer #2:
First of all, that's no sphere, since spheres don't have 'length'.
Next . . . As written, the question has no answer, simply because the mass of
a sphere doesn't depend on its size. A hundred spheres can easily all have the
same size but a hundred different masses.
The radius of a sphere is 1/2 of its height.
Treat the 3D sphere as a 2D circle. The radius for the sphere is the same radius as for the circle. No matter where on the sphere you place a mark, the distance (radius) from the mark to the centre of the sphere will always be the same as the circle.
The surface area of the sphere with the radius doubled is 200 units2.---> Confirmed
It's the extension of the sphere's radius drawn to that point.
360 units cubed
The formula to find the volume of a sphere us V = 4/3πr3, where V is volume, π is pi, which can be rounded to 3.14, and r is the radius. In order to find the volume of your sphere, the radius has to have a length unit, such as 10.2 cm or 10.2 inches.
bidyogammes
The radius of a sphere is 1/2 of its height.
The radius of the sphere is ~16.395 units.
If the radius is 7 and the volume is 1232 the shape cannot be a sphere so you cannot find the height of a sphere when the shape is not a sphere!
The length of a sphere is its diameter
Treat the 3D sphere as a 2D circle. The radius for the sphere is the same radius as for the circle. No matter where on the sphere you place a mark, the distance (radius) from the mark to the centre of the sphere will always be the same as the circle.
You have to cut the sphere in half and then measure across.
To find the length of the wire, we need to calculate the volume of the copper sphere first. The volume of a sphere is given by the formula V = (4/3)πr³, where r is the radius of the sphere. Substituting r = 3 cm, we find the volume of the sphere to be approximately 113.1 cm³. Next, we need to find the volume of the wire. Since the wire is cylindrical, its volume can be calculated using the formula V = πr²h, where r is the radius and h is the height (length) of the wire. Given the diameter of the wire is 0.4 cm, the radius is 0.2 cm. Assuming the wire is very long compared to its diameter, we can approximate the wire as a cylinder and find its length by dividing the volume of the sphere by the volume of the wire. This gives us the length of the wire as approximately 565.5 cm.
you measuresit by the radius
The formula for the volume of a sphere is based on the radius of the sphere. It is equal to 4/3 multiplied by pi, multiplied by the radius cubed.
A sphere with a volume of 50 units3 has a radius of 2.29 units. A sphere with twice the radius (4.58 units) has a volume of 402 units3.