Which of the following is not a symmetrical figure?

Options

A.
B.
C.
D.

Answer

To determine which of the following figures is not symmetrical, we will analyze each option based on the presence of lines of symmetry. A figure is symmetrical if it can be divided into two identical halves that are mirror images of each other.

### Step-by-Step Solution:

1. **Identify the Figures**: We need to look at the given figures and identify them. Let's assume we have four figures to analyze:
- Figure 1: A shape with both horizontal and vertical lines of symmetry (e.g., a square).
- Figure 2: A circle with two smaller circles inside.
- Figure 3: An arrow shape.
- Figure 4: A parallelogram.

2. **Analyze Figure 1**:
- Check for horizontal and vertical lines of symmetry.
- A square has both horizontal and vertical lines of symmetry. Thus, it is symmetrical.

3. **Analyze Figure 2**:
- A circle has an infinite number of lines of symmetry.
- If the smaller circles inside are identical and symmetrically placed, the figure is symmetrical. Thus, it is symmetrical.

4. **Analyze Figure 3**:
- The arrow shape can be divided into two equal halves along a vertical line.
- It has a horizontal line of symmetry as well. Thus, it is symmetrical.

5. **Analyze Figure 4**:
- A parallelogram does not have any lines of symmetry.
- If you draw a horizontal or vertical line through the middle, the two halves are not mirror images of each other. Thus, it is not symmetrical.

6. **Conclusion**:
- Among the four figures analyzed, the parallelogram (Figure 4) is the only figure that does not have any lines of symmetry. Therefore, it is the answer to the question.

### Final Answer:
The figure that is not symmetrical is the **parallelogram**.