The endpoints of $ \overline{L M} $ are $ L(3,-2) $ and $ M(-3,2) $. Which of the following could not be the endpoints of the image of $ \overline{L M} $ under a dilation centered at the origin?
$ L^{\prime}(9,-6) $ and $ M^{\prime}(-9,6) $
$ L^{\prime}(-3,-2) $ and $ M^{\prime}(3,2) $
$ L^{\prime}\left(1 \frac{1}{2},-1\right) $ and $ M^{\prime}\left(-1 \frac{1}{2}, 1\right) $
None of the other answers are correct
$ L^{\prime}(3,-2) $ and $ M^{\prime}(-3,2) $

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