Final Answer:
The region described is a solid bounded by the cone
from below and the spheres
from above.
Step-by-step explanation:
To understand this solid, let's break down the given information. The cone
represents a cone extending infinitely upwards from the xy-plane. The two spheres,
and
, denote spheres with radii 2 and 3, respectively, centered at the origin.
Now, considering the constraints provided, the solid is above the cone, meaning it exists in the region where
Additionally, it lies between the spheres, indicating that the solid occupies the space between the two spheres.
In mathematical terms, the solid is defined by the inequalities
. These conditions ensure that the solid is both above the cone and confined within the space between the spheres. This geometric configuration creates a unique region in three-dimensional space that satisfies all given constraints.