QUESTION IMAGE
Question
- rotate this figure 180 degrees counterclockwise.
Step1: Recall 180° rotation rule
A 180° counterclockwise (or clockwise) rotation of a point \((x,y)\) around the origin is \((-x,-y)\), which flips the figure both horizontally and vertically. For the given arrow - shaped figure pointing down, after 180° rotation, it should point up (since flipping vertically and horizontally will reverse its direction 180°).
Step2: Analyze the options
- The first option: The arrow is pointing in a direction that is not a 180° rotation of the original (it's a 90° - like rotation maybe).
- The second option: The arrow is pointing up, which matches the result of a 180° rotation of the original arrow (which was pointing down).
- The third option: The arrow is pointing right, which is not a 180° rotation.
- The fourth option: The arrow is pointing in a direction that is not a 180° rotation.
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The second option (the one with the arrow pointing up)