If coordinates (−2,−5) undergo a translation vector of <2,−3> in the coordinate plane, what would the resulting coordinates be?(1 point)

To find the resulting coordinates after applying the translation vector, you need to add the components of the translation vector to the original coordinates.

The original coordinates are \((-2, -5)\) and the translation vector is \(\langle 2, -3 \rangle\).

You can calculate the new coordinates as follows:

\[
x' = x + \text{translation}_x = -2 + 2 = 0
\]
\[
y' = y + \text{translation}_y = -5 - 3 = -8
\]

Thus, the resulting coordinates after the translation are \((0, -8)\).

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