There are two ways you can easily identify concave polygons: they have at least one internal that is bigger than $$ 180^{\circ} $$. They also have at least one that lies outside the polygon. all internal angles are less than polygons, on the other hand, and all diagonals lie

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Concave polygons have an internal angle over $$ 180^{\circ} $$ and a diagonal outside. Convex polygons have all angles under $$ 180^{\circ} $$ and all diagonals inside. It seems like you're discussing the characteristics of concave and convex polygons. Here's a clearer explanation based on your points: 1. **Concave Polygons**: - A concave polygon has at least one internal angle that is greater than $$ 180^{\circ} $$. - It also has at least one diagonal that lies outside the polygon. 2. **Convex Polygons**: - In contrast, all internal angles of a convex polygon are less than $$ 180^{\circ} $$. - All diagonals of a convex polygon lie inside the polygon. These properties can help you easily distinguish between concave and convex polygons. If you have any further questions or need more information, feel free to ask!

There are two ways you can easily identify concave polygons: they have at least one internal that is bigger than \( 180^{\circ} \). They also have at least one that lies outside the polygon. all internal angles are less than polygons, on the other hand, and all diagonals lie

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There are two ways you can easily identify concave polygons: they have at least one internal that is bigger than \( 180^{\circ} \). They also have at least one that lies outside the polygon. all internal angles are less than polygons, on the other hand, and all diagonals lie

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