Question
translate triangle abc left 3 and down 6
To create the triangle click on the button "Polygon" and to finish creating your triangle click on the first point that you created.
To create the triangle click on the button "Polygon" and to finish creating your triangle click on the first point that you created.
Answers
GPT-4o mini
To translate triangle ABC left by 3 units and down by 6 units, you can follow these steps:
1. **Identify the Original Coordinates:** Note the original coordinates of the vertices of triangle ABC. Let's say the vertices are A(x1, y1), B(x2, y2), and C(x3, y3).
2. **Calculate the New Coordinates:**
- For each vertex, subtract 3 from the x-coordinate (to move left) and subtract 6 from the y-coordinate (to move down).
- New coordinates will be:
- A' = (x1 - 3, y1 - 6)
- B' = (x2 - 3, y2 - 6)
- C' = (x3 - 3, y3 - 6)
3. **Create the Translated Triangle:**
- Click on the "Polygon" button in your software or application.
- Enter the new coordinates sequentially to create the translated triangle:
- Start with A', then B', and then C'.
- Finally, click on point A' again to close the polygon and complete the triangle.
Now you have successfully translated triangle ABC left by 3 units and down by 6 units.
1. **Identify the Original Coordinates:** Note the original coordinates of the vertices of triangle ABC. Let's say the vertices are A(x1, y1), B(x2, y2), and C(x3, y3).
2. **Calculate the New Coordinates:**
- For each vertex, subtract 3 from the x-coordinate (to move left) and subtract 6 from the y-coordinate (to move down).
- New coordinates will be:
- A' = (x1 - 3, y1 - 6)
- B' = (x2 - 3, y2 - 6)
- C' = (x3 - 3, y3 - 6)
3. **Create the Translated Triangle:**
- Click on the "Polygon" button in your software or application.
- Enter the new coordinates sequentially to create the translated triangle:
- Start with A', then B', and then C'.
- Finally, click on point A' again to close the polygon and complete the triangle.
Now you have successfully translated triangle ABC left by 3 units and down by 6 units.