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Oh, dude, making generalizations about polygons is like trying to figure out why people still use fax machines. You just look at the sides and angles of different polygons, see what they have in common, and boom, you've got yourself a generalization. Testing it is like checking if your favorite food is still delicious - just try it out with different polygons and see if it holds up. Easy peasy, lemon squeezy!

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To make a generalization for a set of polygons, you would need to identify common characteristics shared by all the polygons in the set. For example, if you are looking at a set of regular polygons, you could generalize that they all have equal side lengths and equal interior angles. To test this generalization, you would need to apply it to various regular polygons and verify that they indeed have these shared characteristics. Testing could involve measuring side lengths and angles, or using mathematical formulas to calculate these properties.

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Andrea Nah

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Does all triangles have at least 2 acute angles?

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problem soving

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Q: Make and test a generalization for each set of polygons?
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