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Transformation properties and proofs

8 videos

Know Transformation Properties and Proofs: What You Need to Know thumbnail
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Geometry - Transformation Properties and Proofs: What You Need to Know

Learn about geometric transformations and which properties stay the same. Covers rigid transformations (translations, rotations, reflections) and dilations.

Know What Do Rigid Transformations Preserve? thumbnail
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Geometry - What Do Rigid Transformations Preserve?

Learn about rigid transformations (translations, rotations, reflections) and how they preserve shape, size, angles, and area while only changing position.

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Geometry - Finding Measures After a Rigid Transformation

Learn how rigid transformations (translations, rotations, reflections) preserve side lengths, angles, perimeter, and area through a triangle reflection example.

Know What Do Dilations Preserve (and What Don't They)? thumbnail
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Geometry - What Do Dilations Preserve (and What Don't They)?

Learn how dilations transform shapes: angles stay the same, but side lengths multiply by the scale factor. Understand how perimeter and area change with dilations.

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Geometry - Sequences of Transformations: What's Preserved?

Learn how sequences of transformations affect shapes. Discover which transformations preserve angles, lengths, or both, and how one non-preserving step affects the whole sequence.

Know How to Identify a Transformation from Its Description thumbnail
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Geometry - How to Identify a Transformation from Its Description

Learn to identify geometric transformations: translations slide points equally, rotations spin around a center, and reflections flip across a mirror line.

Know Reflective and Rotational Symmetry thumbnail
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Geometry - Reflective and Rotational Symmetry

Learn about reflective and rotational symmetry in geometry, including lines of symmetry and calculating rotation angles using the formula 360/n.

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Geometry - Proving Theorems with Transformations

Learn how to prove corresponding angles are equal using translation. This video demonstrates a transformation-based proof for parallel lines cut by a transversal.