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Which statement proves that this shape has symmetry?
Applying Transformation 1 twice carries the figure onto itself.
Applying Transformation 1 carries the figure onto itself.
This figure does not have symmetry.
Applying Transformation 2 carries the figure onto itself.
The statement that proves the shape has symmetry is: “Applying Transformation 1 carries the figure onto itself.”
Explanation: A shape has symmetry if there exists a transformation (like a reflection, rotation, or translation) that can map the shape onto itself. If applying a transformation results in the original shape, it indicates symmetry. Therefore, if Transformation 1 can carry the figure onto itself, it demonstrates that the shape is symmetric with respect to that transformation. If you have further questions or need more assistance, feel free to check the extended services page!