Show me in the picture where the angle X is

The angle \( \theta \) (denoted as \( X \) in your request) is the angle between the line \( AB \) and the horizontal base of the cuboid.

Here is a description of where this angle \( X \) is located:

1. **Line \( AB \)** is the diagonal across the top face of the cuboid.
2. **The horizontal base** is the bottom face of the cuboid, which is defined by points \( A \), \( D \), \( C \), and \( B \).
3. **Angle \( X \)** is the angle between the line \( AB \) and the horizontal plane that passes through \( A \), \( D \), \( C \), and \( B \).

### Visualization:

- Imagine the cuboid with \( AB \) as the diagonal of the top face.
- The **horizontal base** is the bottom rectangle with sides 16.2 cm and 5.5 cm.
- The **angle \( X \)** is formed where line \( AB \) meets the plane containing the base, specifically at point \( A \).

I can create an annotated image to better illustrate this if you want. Let me know if that would be helpful!

Explore how to identify angle X (\( \theta \)) in geometry with a detailed explanation. This problem involves understanding the angle between line AB and the horizontal base of a cuboid. Suitable for high school students studying geometry.

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