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To reflect the triangle across the given mirror line, follow these steps:

1. **Identify the distance from the mirror line**: Measure how far each vertex (corner) of the triangle is from the red mirror line. 
   
2. **Reflect each vertex**: For each vertex, measure the same distance on the opposite side of the mirror line, maintaining the perpendicular direction.

3. **Draw the reflected triangle**: Connect the reflected vertices to form the new triangle.

Looking at the mirror line in the image, which is diagonal, it appears to be at a 45-degree angle. This means the reflection will also maintain the shape but in a flipped orientation across the mirror line. 

Do you need more detailed help on how to calculate the exact reflection? Would you like further details on any specific step?

Here are 5 related questions to expand this concept:
1. What happens to the orientation of a shape after reflection across a diagonal line?
2. How do you reflect a point across a diagonal mirror line using coordinates?
3. How can you verify the accuracy of a reflection on a grid?
4. What is the difference between reflecting a shape across a horizontal versus a diagonal line?
5. How do reflections affect symmetry in geometry?

**Tip**: Always ensure the distance between each point and the mirror line is identical on both sides to ensure an accurate reflection.

Learn how to reflect a triangle across a diagonal mirror line on a grid. This problem covers geometric concepts like symmetry, reflection, and transformations, suitable for Grade 8 students.

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