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ranslate the figure hijkl 3 units to the left. which of the following would be a vertex in the translated figure?(1 point)respo...Asked by turtleslol
Translate the figure HIJKL 3 units to the left. Which of the following would be a vertex in the translated figure? (1 point) Responses (−7, 4) left parenthesis negative 7 comma 4 right parenthesis (−6, 6) left parenthesis negative 6 comma 6 right parenthesis (2, 4) left parenthesis 2 comma 4 right parenthesis (−1, −2)
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GPT-4o mini
To translate the figure HIJKL 3 units to the left, you need to subtract 3 from the x-coordinate of each vertex of the figure.
If we represent the original vertices of the figure as (x, y), the new vertices after the translation will be (x - 3, y).
Now, let's analyze the given response options to determine which one could be a vertex of the translated figure:
1. **(−7, 4)**: If the original vertex was (−4, 4), after translation, it becomes (−7, 4).
2. **(−6, 6)**: This could correspond to an original vertex (−3, 6).
3. **(2, 4)**: This could correspond to an original vertex (5, 4).
4. **(−1, −2)**: This means the original vertex was (2, −2).
Since we don't have the original vertices, we can't definitively point to one option, but we can recognize that each option suggests a potential original vertex:
- (−7, 4) can be a valid translation.
Thus, the answer is that **(−7, 4)** could be a vertex in the translated figure.
If we represent the original vertices of the figure as (x, y), the new vertices after the translation will be (x - 3, y).
Now, let's analyze the given response options to determine which one could be a vertex of the translated figure:
1. **(−7, 4)**: If the original vertex was (−4, 4), after translation, it becomes (−7, 4).
2. **(−6, 6)**: This could correspond to an original vertex (−3, 6).
3. **(2, 4)**: This could correspond to an original vertex (5, 4).
4. **(−1, −2)**: This means the original vertex was (2, −2).
Since we don't have the original vertices, we can't definitively point to one option, but we can recognize that each option suggests a potential original vertex:
- (−7, 4) can be a valid translation.
Thus, the answer is that **(−7, 4)** could be a vertex in the translated figure.
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