f. $$ (7,-10) $$ would be in quadrant: I II III g. $$ (-456,16) $$ would be in auadrant. II

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To determine the quadrants in which the given points lie, we can use the following rules based on the signs of the coordinates: 1. **Quadrant I**: $$ (x, y) $$ where $$ x > 0 $$ and $$ y > 0 $$ 2. **Quadrant II**: $$ (x, y) $$ where $$ x < 0 $$ and $$ y > 0 $$ 3. **Quadrant III**: $$ (x, y) $$ where $$ x < 0 $$ and $$ y < 0 $$ 4. **Quadrant IV**: $$ (x, y) $$ where $$ x > 0 $$ and $$ y < 0 $$ Now, let's analyze the points: ### For point $$ f. (7, -10) $$: - $$ x = 7 $$ (positive) - $$ y = -10 $$ (negative) Since $$ x > 0 $$ and $$ y < 0 $$, this point lies in **Quadrant IV**. ### For point $$ g. (-456, 16) $$: - $$ x = -456 $$ (negative) - $$ y = 16 $$ (positive) Since $$ x < 0 $$ and $$ y > 0 $$, this point lies in **Quadrant II**. ### Summary: - Point $$ f. (7, -10) $$ is in **Quadrant IV**. - Point $$ g. (-456, 16) $$ is in **Quadrant II**. Point $$ f. (7, -10) $$ is in Quadrant IV, and point $$ g. (-456, 16) $$ is in Quadrant II.

f. \( (7,-10) \) would be in quadrant: I II III g. \( (-456,16) \) would be in auadrant. II

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