Question
Question
How would you describe the effect on the coordinates of the vertices of a figure that is translated to the left 6 units and up 5 units?(1 point)
Responses
Subtract 6 units from each y
-value and add 5 units to each x
-value.
Subtract 6 units from each y -value and add 5 units to each x -value.
Add 6 units to each x
-value and add 5 units to each y
-value.
Add 6 units to each x -value and add 5 units to each y -value.
Subtract 5 units from each x
-value and add 6 units to each y
-value.
Subtract 5 units from each x -value and add 6 units to each y -value.
Subtract 6 units from each x
-value and add 5 units to each y
-value.
Subtract 6 units from each x -value and add 5 units to each y -value.
How would you describe the effect on the coordinates of the vertices of a figure that is translated to the left 6 units and up 5 units?(1 point)
Responses
Subtract 6 units from each y
-value and add 5 units to each x
-value.
Subtract 6 units from each y -value and add 5 units to each x -value.
Add 6 units to each x
-value and add 5 units to each y
-value.
Add 6 units to each x -value and add 5 units to each y -value.
Subtract 5 units from each x
-value and add 6 units to each y
-value.
Subtract 5 units from each x -value and add 6 units to each y -value.
Subtract 6 units from each x
-value and add 5 units to each y
-value.
Subtract 6 units from each x -value and add 5 units to each y -value.
Answers
GPT-4o mini
To understand the effect of the translation, we need to keep in mind how translation affects the coordinates of a figure.
When a figure is translated to the left, we subtract from the x-coordinates, and when it is translated upward, we add to the y-coordinates.
In this case, the figure is translated **left 6 units** and **up 5 units**.
- For the left translation, we subtract 6 from each x-coordinate.
- For the upward translation, we add 5 to each y-coordinate.
Therefore, the correct description of the effect on the coordinates of the vertices of the figure is:
**Subtract 6 units from each x-value and add 5 units to each y-value.**
When a figure is translated to the left, we subtract from the x-coordinates, and when it is translated upward, we add to the y-coordinates.
In this case, the figure is translated **left 6 units** and **up 5 units**.
- For the left translation, we subtract 6 from each x-coordinate.
- For the upward translation, we add 5 to each y-coordinate.
Therefore, the correct description of the effect on the coordinates of the vertices of the figure is:
**Subtract 6 units from each x-value and add 5 units to each y-value.**