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To reflect the given figure over the y-axis, follow these steps:

1. **Identify Points**: First, note the coordinates of each vertex of the figure on the right side of the y-axis. Let's assume these points are labeled approximately as follows:
   - Point A (1,1)
   - Point B (3,2)
   - Point C (4,-1)

2. **Reflect Each Point Across the y-Axis**: For a reflection over the y-axis, change the sign of the x-coordinate for each point. This gives:
   - A' (-1,1)
   - B' (-3,2)
   - C' (-4,-1)

3. **Plot the New Points**: On the left side of the y-axis, plot these reflected points (A', B', C').

4. **Connect the Points**: Draw lines connecting A' to B', B' to C', and C' back to A' to complete the reflection of the shape.

Would you like a more detailed explanation or have any specific questions?

Here are five related questions:
1. How would the reflection change if we reflected over the x-axis instead?
2. What would happen if we reflected the figure over both the x-axis and y-axis?
3. How can we determine the reflection of a figure without plotting?
4. What are some practical applications of geometric reflections?
5. How would reflecting over a line other than the y-axis affect the coordinates?

**Tip:** Reflecting over the y-axis only affects the x-coordinates of points, while reflecting over the x-axis only affects the y-coordinates.

Draw the reflection of the figure in the y-axis.

Learn how to reflect a polygon across the y-axis with a step-by-step solution. This problem covers key concepts like geometric transformations and symmetry. It is ideal for students in Grades 6-8.

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