To reflect the point \( B(5, -9) \) over the x-axis, you keep the x-coordinate the same and change the sign of the y-coordinate.
Thus, the reflection of the point is:
\[ B' = (5, -(-9)) = (5, 9) \]
So the coordinates of \( B' \) are \( (5, 9) \).
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if π΅ (5, β9) B\ \left(5,\ -9\right)B (5, β9) is reflected over the π₯βππ₯ππ .x-axis.xβaxis. Click for Help Video.
Your answer must be listed as a coordinate so use parenthesis.
1 answer
To reflect the point \( B(5, -9) \) over the x-axis, you keep the x-coordinate the same and change the sign of the y-coordinate.
Thus, the reflection of the point is:
\[ B' = (5, -(-9)) = (5, 9) \]
So the coordinates of \( B' \) are \( (5, 9) \).