A triangle is shown. The table names different transformations that can be applied to the triangle. Drag a graph to each spot in the table to show where the triangle moves after each transformation is applied. Transformation First, rotate 270° counterclockwise around the origin. Then, reflect across the y-axis. Figure DRAG AND DROP AN ITEM HERE Transformation First, translate 1 unit down. Then, reflect across the y-axis. Figure DRAG AND DROP AN ITEM HERE Transformation First, rotate 180° counterclockwise around the origin. Then, reflect across the x-axis. Figure DRAG AND DROP AN ITEM HERE

To complete the transformations for your triangle, let’s break down each one step-by-step.

### 1. Transformation: Rotate 270° Counterclockwise around the Origin, then Reflect across the Y-Axis.

– Rotate 270° Counterclockwise: When you rotate a point (x, y) 270° counterclockwise, it transforms to (y, -x).

– Reflect across the Y-Axis: After the rotation, if the new point is (a, b), reflecting it over the y-axis gives us (-a, b).

Final Position: The triangle will have moved to a new position after these two transformations.

### 2. Transformation: Translate 1 Unit Down, then Reflect across the Y-Axis.

– Translate 1 Unit Down: This means every point (x, y) turns into (x, y – 1).

– Reflect across the Y-Axis: The new point (x, y) after translation becomes (-x, y).

Final Position: This second transformation will also place the triangle in a new position.

### 3. Transformation: Rotate 180° Counterclockwise around the Origin, then Reflect across the X-Axis.

– Rotate 180° Counterclockwise: This changes a point (x, y) to (-x, -y).

– Reflect across the X-Axis: After the 180° rotation, the point (-x, -y) reflects to (-