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  1. Khan Academy | Khan Academy

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  2. Similarity | High school geometry | Math | Khan Academy

    Learn what it means for two figures to be similar, and how to determine whether two figures are similar or not. Use this concept to prove geometric theorems and solve some problems with polygons.

  3. Similarity | Geometry (all content) | Math | Khan Academy

    Learn what it means for two figures to be similar, and how to determine whether two figures are similar or not. Use this concept to prove geometric theorems and solve some problems with polygons.

  4. Similarity in geometry | Class 10 (OD) | Math | Khan Academy

    Similar polygons Learn Corresponding points and sides of scaled shapes Relating side lengths in similar figures

  5. Solving similar triangles - Khan Academy

    We were able to use similarity to figure out this side just knowing that the ratio between the corresponding sides are going to be the same. Now, let's do this problem right over here.

  6. Equivalent ratios in similar shapes (video) | Khan Academy

    Relate side lengths within and between similar polygons and dilated shapes using proportion equations. Created by Sal Khan.

  7. Similarity FAQ (article) | Similarity | Khan Academy

    What is the relationship between similarity and geometric transformations? Similarity is about two shapes having the same proportions. Two shapes can be similar even if one is bigger or smaller than …

  8. Relating side lengths in similar figures (video) | Khan Academy

    Given a pair of similar figures, write proportion statements that relate a side with an unknown length to known side lengths, using both ratios within and between the similar shapes.

  9. Similar Figures (video) | Similar Triangles | Khan Academy

    In this video, we explore the concept of similar figures—what it means for shapes to have the same form but different sizes, and how this differs from congruency, where both shape and size match exactly.

  10. Standards Mapping - Virginia Math | Khan Academy

    Recognize when two- and three-dimensional figures are similar and solve problems, including those in context, involving attributes of similar geometric figures.