This worksheet helps students practice drawing reflections, rotations, and translations of geometric shapes on a coordinate grid.

Since I can't view or access images directly, I’ll help you solve the Reflection, Rotation, and Translation geometry worksheet based on the description of the typical tasks in such worksheets.

Let’s go through each part step by step. You’ll need to draw the transformed shapes on graph paper (as shown in the worksheet). Below is how to solve each problem:

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a. Draw the REFLECTION of the shape.

- Shape: A right-pointing arrow-like shape (like a "C" rotated 90° clockwise).
- Task: Reflect over the vertical dashed line.
- How to do it:
- For each vertex of the shape, measure its horizontal distance from the dashed line.
- On the other side of the line, mark a point the same distance away.
- Connect the reflected points to form the mirror image.
- Result: The shape will be mirrored to the left of the dashed line.

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b. Draw the ROTATION of the shape.

- Shape: A trapezoid (slanted right triangle with a base).
- Task: Rotate 90° counterclockwise around the center point (usually implied as the origin or a corner).
- How to do it:
- Choose a center of rotation (often the bottom-left corner unless specified).
- Each point moves 90° counterclockwise around that point.
- Use the rule: (x, y) → (-y, x) for 90° CCW about origin.
- Result: The trapezoid will now point upward.

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c. Draw the TRANSLATION of the shape.

- Shape: An upward-pointing arrow (triangle with a stem).
- Task: Translate (slide) the shape to the right and down.
- How to do it:
- Count how many units right and down (e.g., 5 right, 3 down).
- Move each vertex the same amount.
- Connect the new points.
- Result: The arrow appears in a new position but unchanged in orientation.

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d. Draw the REFLECTION of the shape.

- Shape: A right triangle (right angle at bottom-left).
- Task: Reflect over a vertical line (likely the dashed line near it).
- How to do it:
- Measure horizontal distance from each vertex to the line.
- Mirror across the line.
- Result: The triangle will appear on the opposite side, flipped horizontally.

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e. Draw the ROTATION of the shape.

- Shape: A right-angled "L" shape (like a staircase).
- Task: Rotate 90° clockwise around the bottom-left corner.
- How to do it:
- Apply rotation rules: (x, y) → (y, -x) for 90° clockwise about origin.
- Or rotate visually: imagine turning the shape clockwise like a wheel.
- Result: The "L" will now point downward and to the right.

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f. Draw the TRANSLATION of the shape.

- Shape: A blocky "T" shape.
- Task: Slide the shape to the right and up.
- How to do it:
- Pick a direction and distance (e.g., 4 right, 2 up).
- Move all vertices accordingly.
- Result: Same shape, just in a new location.

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g. Draw the ROTATION of the shape.

- Shape: A square with a missing corner (like a "U" shape).
- Task: Rotate 180° around the center.
- How to do it:
- Flip the shape upside down and reverse left/right.
- Each point goes to the opposite side of the center.
- Result: The shape will look like the original but inverted.

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h. Draw the REFLECTION of the shape.

- Shape: A "Z"-like shape (step pattern).
- Task: Reflect over a vertical line.
- How to do it:
- Mirror each point across the line.
- Result: The "Z" will appear reversed (like a backward Z).

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✔ General Tips:

- Use graph paper to keep things accurate.
- Always label your transformations clearly.
- Check that every point moves consistently.

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If you can describe the exact positions or directions (e.g., “rotate 90° clockwise about the origin”), I can give more precise coordinates or steps!

Let me know if you'd like a visual explanation or want me to walk through one example in detail!