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The axis of the sphere below is 12 units in length What is the surface area of the sphere?
144pi units squared
What is the surface area of the sphere with length of 16 units?
Surface area of a sphere = 4*pi*radius squared
What is the surface area of a sphere with 12 units in length?
Surface area of a sphere is: 4*pi*radius squared
What is the surface area of the sphere with 12 units in length?
Surface area of a sphere = 4*pi*radius^2
Volume for a sphere?
Radius times length times .33
How do you find true length of a sphere?
The length of a sphere is its diameter
The axis of the sphere below is 12 units in length what is the surface of the sphere?
144pi units2
What axis of the sphere below is 16 units in length What is the surface area of the sphere?
The answer is given below.
How do you find base of a sphere with a given volume?
The base of a sphere is a single point: with no length or breadth.
What is the side length of a cube that has the same volume of a sphere with the radius of 1?
The side length of a cube that has the same volume of a sphere with the radius of 1 is: 1.61 units.
The axis of the sphere below is 12 units in length What is the surface area of the sphere?
144pi units squared
What is the surface area of the sphere with length of 16 units?
Surface area of a sphere = 4*pi*radius squared
What is the surface area of a sphere with 12 units in length?
Surface area of a sphere is: 4*pi*radius squared
What is the surface area of the sphere with 12 units in length?
Surface area of a sphere = 4*pi*radius^2
Volume for a sphere?
Radius times length times .33
How do you find the empty space if you put a sphere in a cube?
To determine empty space, we will assume that the sphere fits snugly(so that each side of the cube is touching the sphere). First, we take the volume of the cube, which is just one of its side lengths cubed(side length X side length X side length). Record this quantity. Then we find the volume of the sphere. The formula for the volume of a shere is (4/3) Pi r cubed. Since the sphere fits snugly, we know that the radius is half of the side length. We then take the cube volume and subtract the sphere volume, and that is the empty space remaining.
Which has more volume a cube of side length 4 or a sphere with radius 3?
Volume of cube = (side length )3 Volume of a sphere = 4/3*pi*r3 Looks like the sphere by a long shot, but let's see. Volume cube = (4)3 64 === The sphere has more volume.
