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Transformations can be used to solve real-world problems by modeling and analyzing changes in objects or systems, such as scaling, translating, rotating, or reflecting them. For instance, in architecture, transformations help visualize how a building will look from different angles or sizes. In data analysis, transformations can adjust datasets to reveal patterns or trends. By applying these geometric concepts, we can better understand complex situations and make informed decisions.

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How can you use transformations and congruence to solve real-world problems?

Transformations and congruence can be used to solve real-world problems by modeling and analyzing shapes and movements in various contexts, such as architecture, engineering, and robotics. For instance, when designing a building, architects can apply transformations like translation, rotation, and reflection to visualize different layouts and orientations. Congruence helps ensure that parts fit together correctly, maintaining structural integrity. Additionally, these concepts can aid in optimizing space and materials, improving efficiency in design and construction processes.


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