Question

The figure below has a point marked with a large dot.
First, translate the figure 8 units to the right and 4 units down.
Then, give the coordinates of the marked point in the original figure and the final figure.

Answer 1

To provide an accurate response, I will assume the coordinates of the marked point in the original figure are \((x, y)\).

When translating a point, the x-coordinate increases by the amount you translate it to the right, and the y-coordinate decreases by the amount you translate it down.

1. **Original Point:** \((x, y)\)
2. **Translation:**
- Move 8 units to the right: \(x + 8\)
- Move 4 units down: \(y - 4\)

So, the coordinates of the marked point after the translation will be \((x + 8, y - 4)\).

### Example:
- If the original coordinates of the marked point are \((3, 5)\):
- After translation:
- New x-coordinate: \(3 + 8 = 11\)
- New y-coordinate: \(5 - 4 = 1\)
- After the translation, the new coordinates would be \((11, 1)\).

So, the answer will depend on the specific original coordinates of the marked point provided in the figure. If you have that specific point, you can apply the same translation method to find the new coordinates. If you share those coordinates, I can provide the exact transformation results.