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A triangle with a vertex (−3, 5) is translated up 6 units. What are the coordinates of this vertex after it is translated? Draw...Asked by loaf
)A triangle with a vertex (−3, 5)
(
−
3
,
5
)
is translated up 6 units. What are the coordinates of this vertex after it is translated? Draw a graph if necessary.(1 point)
()
(
−
3
,
5
)
is translated up 6 units. What are the coordinates of this vertex after it is translated? Draw a graph if necessary.(1 point)
()
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To translate the vertex \((-3, 5)\) of the triangle up by 6 units, you simply add 6 to the y-coordinate of the vertex while keeping the x-coordinate the same.
1. Starting coordinates: \((-3, 5)\)
2. Translate up by 6 units:
New y-coordinate = \(5 + 6 = 11\)
So the new coordinates of the vertex after the translation are \((-3, 11)\).
### Summary:
- Original vertex: \((-3, 5)\)
- Translated vertex: \((-3, 11)\)
If you imagine this on a graph, the vertex moves directly upwards along the same vertical line (x = -3) to the new position at \((-3, 11)\).
If you'd like to visualize it:
1. Plot the point \((-3, 5)\).
2. Move straight up 6 units to reach and label \((-3, 11)\).
Let me know if you need further assistance!
1. Starting coordinates: \((-3, 5)\)
2. Translate up by 6 units:
New y-coordinate = \(5 + 6 = 11\)
So the new coordinates of the vertex after the translation are \((-3, 11)\).
### Summary:
- Original vertex: \((-3, 5)\)
- Translated vertex: \((-3, 11)\)
If you imagine this on a graph, the vertex moves directly upwards along the same vertical line (x = -3) to the new position at \((-3, 11)\).
If you'd like to visualize it:
1. Plot the point \((-3, 5)\).
2. Move straight up 6 units to reach and label \((-3, 11)\).
Let me know if you need further assistance!
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