If the sphere, cylinder, and cone all share the same radius, and the cylinder and cone also share the same height, then the three objects have the following relationships:
1. Sphere:
- The sphere has a radius that is equal to both the cylinder's radius and cone's radius.
- The sphere does not have a height since it is a three-dimensional object without any specific dimensions in the vertical direction.
2. Cylinder:
- The cylinder has a radius that is equal to the sphere's radius and the cone's radius.
- The cylinder has a height that is equal to the cone's height.
3. Cone:
- The cone has a radius that is equal to the sphere's radius and the cylinder's radius.
- The cone has a height that is equal to the cylinder's height.
In summary, the sphere's radius is equal to the cylinder's radius and cone's radius, but it does not have a specific height. The cylinder's height is equal to the cone's height, and both the cylinder and cone share the same radius.
Supposed to sphere cylinder and cone all share the same radius and cylinder and cone also share the same height
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