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Published byBritney Lloyd Modified over 9 years ago
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Exploring
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Figures can be identified, described, compared and classified in different ways.
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Polygons are many-sided figures, with sides that are line segments. Polygons are named according to the number of sides and angles they have. Can be “regular” – all sides and all angles are equal to each other
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Two sides of equal length Three acute angles Sum of angles = 180°
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All sides equal length Three acute angles Sum of angles = 180° Is a regular polygon
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No sides are equal No angles are equal May have obtuse angle Sum of angles = 180 °
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Opposite sides are parallel Opposite side are equal in length Each angle equals 90° Sum of angles = 360°
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All sides equal All angles equal and are 90 ° each Sum of angles = 360 ° Is a regular polygon
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Two sides are parallel Has obtuse and acute angles Sometimes has a right angle Sum of angles = 360 °
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All four sides of equal length Opposite angles are equal – 2 acute angles, 2 obtuse angles Sum of angles = 360 ° Can be a regular polygon
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Opposite sides parallel Opposite sides equal in length Opposite angles equal Sum of angles = 360 °
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5 sides Sum of angles = 540 ° Regular polygon
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6 sides Sum of angles = 720 ° Can be regular polygon
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8 sides Sum of angles = 1080 ° Can be regular polygon
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10 sides Sum of angles = 1440° Can be regular polygon
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RegularIrregularTriangleAcute Angle QuadrilateralPentagonsHexagonsRight angle Parallel sidesEqual sidesReflex angleObtuse angle Convex polygonConcave polygon
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Each of these polygons has all angles less than 180 degrees. These are convex polygons
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Each of these polygons has at least one reflex angle (greater than 180 degrees). These are concave polygons.
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RegularIrregularTriangleAcute Angle QuadrilateralPentagonsHexagonsRight angle Parallel sidesEqual sidesReflex angleObtuse angle Convex polygonConcave polygon
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RegularIrregularTriangleAcute Angle QuadrilateralPentagonsHexagonsRight angle Parallel sidesEqual sidesReflex angleObtuse angle Convex polygonConcave polygon
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1. Read pages 86-87 2. Complete q’s 1, 2 on pg 88.
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