A Cuboid has ____ rectangular faces, ____edges and _____vertices.

Answer

To solve the question regarding the properties of a cuboid, we will identify the number of rectangular faces, edges, and vertices step by step.

### Step-by-Step Solution:

1. **Identify the Rectangular Faces**:
- A cuboid is a three-dimensional shape that has six faces. All of these faces are rectangles.
- To visualize this, think of a box. The top and bottom faces are rectangles, and the four side faces are also rectangles.
- Therefore, the total number of rectangular faces in a cuboid is **6**.

2. **Count the Edges**:
- An edge is a line segment where two faces meet.
- A cuboid has edges along the length, width, and height.
- For each pair of opposite faces, there are 4 edges. Since there are 3 pairs of opposite faces (top-bottom, front-back, left-right), we can calculate the total number of edges:
- 4 edges (top-bottom) + 4 edges (front-back) + 4 edges (left-right) = **12 edges**.

3. **Determine the Vertices**:
- A vertex is a point where three edges meet.
- In a cuboid, there are 8 corners (or vertices).
- Each corner of the cuboid represents a vertex where three edges intersect.
- Therefore, the total number of vertices in a cuboid is **8**.

### Final Answer:
- A cuboid has **6 rectangular faces**, **12 edges**, and **8 vertices**.