Question
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Answer
The figure has point and line symmetry.
Solution
To determine the type of symmetry a figure has, we need to analyze its properties:
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Point Symmetry: A figure has point symmetry if it looks the same when rotated 180 degrees around a central point. This means that for every point in the figure, there is another point directly opposite it at an equal distance from the center.
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Line Symmetry: A figure has line symmetry (or reflection symmetry) if it can be divided into two identical halves that are mirror images of each other along a line (the line of symmetry).
Now, let’s evaluate the options:
- (F) Point and line symmetry: The figure has both point and line symmetry.
- (G) Point symmetry only: The figure has point symmetry but not line symmetry.
- (H) Neither point nor line symmetry: The figure does not have either type of symmetry.
- (I) Line symmetry only: The figure has line symmetry but not point symmetry.
To provide a specific answer, I would need to see the figure in question. If you can describe the figure or provide more details about its shape and characteristics, I can help you determine which option applies.
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Simplify this solution Mind Expander
Let’s dive into the world of symmetry! A figure with point symmetry means that if you were to rotate it 180 degrees around a central point, it would look exactly the same. This is often seen in circles or certain shapes like a rectangle. Line symmetry, on the other hand, implies that you can fold the figure along a certain line (the line of symmetry) and both halves would match perfectly, much like folding a piece of paper.
Now, for a fun challenge: try drawing a butterfly! It beautifully demonstrates line symmetry, with its wings mirroring on either side of a central line. But if you flipped it upside down, did it also spin 180 degrees and look the same? That’s the magic of point symmetry! So, go ahead and explore these symmetries in different figures; it’s like a puzzle waiting to be solved!
