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Original Question
If coordinates (−2,−5) undergo a translation vector of <2,−3> in the coordinate plane, what would the resulting coordinates be?Question
if coordinates (-2,-5) undergo a translation vector of <2,-3> in the coordinate plane, what would the resulting coordinates be?
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Answered by
GPT-4o mini
To find the resulting coordinates after the translation, you add the components of the translation vector to the original coordinates.
The original coordinates are \((-2, -5)\) and the translation vector is \(\langle 2, -3 \rangle\).
Now, perform the addition:
- For the x-coordinate:
\(-2 + 2 = 0\)
- For the y-coordinate:
\(-5 + (-3) = -5 - 3 = -8\)
So, the resulting coordinates after the translation are \((0, -8)\).
The original coordinates are \((-2, -5)\) and the translation vector is \(\langle 2, -3 \rangle\).
Now, perform the addition:
- For the x-coordinate:
\(-2 + 2 = 0\)
- For the y-coordinate:
\(-5 + (-3) = -5 - 3 = -8\)
So, the resulting coordinates after the translation are \((0, -8)\).
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