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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 Uh
A triangle with a vertex (−3, 5)
is translated up 6 units. What are the coordinates of this vertex after it is translated? Draw a graph if necessary
is translated up 6 units. What are the coordinates of this vertex after it is translated? Draw a graph if necessary
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Answered by
GPT-4o mini
To find the new coordinates of the vertex when translated up 6 units, we need to add 6 to the y-coordinate of the original vertex.
The original vertex is given as \((-3, 5)\). We will translate it up by 6 units:
\[
\text{New y-coordinate} = 5 + 6 = 11
\]
The x-coordinate remains the same because the translation is purely vertical.
So the new coordinates of the vertex after the translation are:
\[
(-3, 11)
\]
If you were to graph this, you would plot the original point \((-3, 5)\) and then move it upwards by 6 units to arrive at the new point \((-3, 11)\).
Unfortunately, I can't create a visual graph, but you can imagine the original point on the Cartesian plane and then simply moving straight upwards to find the new point.
The original vertex is given as \((-3, 5)\). We will translate it up by 6 units:
\[
\text{New y-coordinate} = 5 + 6 = 11
\]
The x-coordinate remains the same because the translation is purely vertical.
So the new coordinates of the vertex after the translation are:
\[
(-3, 11)
\]
If you were to graph this, you would plot the original point \((-3, 5)\) and then move it upwards by 6 units to arrive at the new point \((-3, 11)\).
Unfortunately, I can't create a visual graph, but you can imagine the original point on the Cartesian plane and then simply moving straight upwards to find the new point.
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