Symmetry
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A figure has symmetry if it can be folded along a line so that both parts match exactly. A line of symmetry is where a figure can be folded so that both halves are congruent. Symmetry refers to figures that have the same size and shape.
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Symmetry
This document discusses symmetry and its basic types. It defines symmetry as when one shape becomes exactly like another. There are two main types of symmetry: axis of symmetry, which is a line that divides a figure into two equal parts that are reflections of each other, and reflectional symmetry, which is when a figure divided along an axis falls exactly on itself. Students are assigned to draw large letters and fold them along the axis of symmetry to identify this line.
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The document discusses shapes that can be folded in half along a line of symmetry. A square is used as an example of a shape that can be divided into two equal parts when folded along its diagonal broken line. This makes the square a symmetrical figure. Another figure shown cannot be divided into equal parts when folded along a line, making it an asymmetrical figure. Lines of symmetry and whether a shape can be divided into two equal parts when folded determine if it is symmetrical or asymmetrical.
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This document discusses the concept of symmetry in geometry. It defines symmetry as identical parts of a figure after folding or flipping. There are three main types of symmetry discussed: linear symmetry where a line divides a figure into identical parts, rotational symmetry where a shape is rotated around a central point, and reflection symmetry where a shape is divided by a mirror line into matching halves. The document aims to introduce the key ideas of symmetry and stimulate discussion around different symmetry types.
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This document discusses different types of symmetry in geometric art. It defines symmetry as an object having two or more equal sides when split in half. There are three main types of symmetry discussed: reflection symmetry (also called line symmetry), where an object can be folded in half and the halves match; point symmetry, where every part has a matching part the same distance from the central point but in the opposite direction; and rotational symmetry, where an object looks the same when rotated by certain angles. The number of positions an object can be rotated and still look the same is called its order of rotational symmetry. Examples given include squares and circles. In conclusion, the document provides an overview of key concepts in symmetry as it relates to geometry and art
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Ies
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The document discusses shapes that can be folded in half along a line of symmetry. A square is used as an example of a shape that can be divided into two equal parts when folded along its diagonal broken line. This makes the square a symmetrical figure. Another figure shown cannot be divided into equal parts when folded along a line, making it an asymmetrical figure. Lines of symmetry and whether a shape can be divided into two equal parts when folded determine if it is symmetrical or asymmetrical.
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This document discusses the concept of symmetry in geometry. It defines symmetry as identical parts of a figure after folding or flipping. There are three main types of symmetry discussed: linear symmetry where a line divides a figure into identical parts, rotational symmetry where a shape is rotated around a central point, and reflection symmetry where a shape is divided by a mirror line into matching halves. The document aims to introduce the key ideas of symmetry and stimulate discussion around different symmetry types.
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Ies
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- 1. Symmetry
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