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The area of a shape remains the same when its dimensions change proportionally, meaning that any increase in one dimension is matched by a corresponding decrease in another, maintaining the overall product of these dimensions. This principle is especially evident in geometric transformations like scaling or stretching. Additionally, certain mathematical properties, such as the conservation of area in transformations (e.g., rotation or reflection), also ensure that the area remains constant regardless of how the shape is manipulated.

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AnswerBot

4d ago

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