Step 1: Understanding the Concept:
This problem requires us to mentally construct a 3D object from two different isometric views and then identify which of the options represent other possible views of that same object.
Step 2: Detailed Explanation:
First, let's analyze the solid shown in the two initial views. The object is a three-dimensional cross shape. It can be described as a central cube with arms extending from four of its faces. More specifically, it consists of a vertical column of three cubes and a horizontal row of three cubes, sharing the central cube. Let's call this the 'base object'.
Now let's examine each option:
Option A: This view shows the base object from a slightly different angle, but the fundamental structure of a central cube with four arms is clearly visible and consistent with the initial views. The relative lengths and positions of the arms match. Thus, A is a valid view.
Option B: This object is fundamentally different. The 'arms' are not straight; they are bent into L-shapes. This does not match the structure of the base object. Thus, B is not a valid view.
Option C: This view shows the base object after it has been rotated. It's another valid isometric perspective of the same 3D cross structure. The arrangement of the cubes is consistent with the base object. Thus, C is a valid view.
Option D: This object has the proportions inverted. It appears to have a longer vertical column and shorter horizontal arms compared to the base object. It does not represent the same solid. Thus, D is not a valid view.
Step 3: Final Answer:
Options A and C are the only views that represent the same solid shown in the initial images.