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in today’s geometry lesson, you’re going to learn about the triangle similarity theorems, sss (side-side-side) and sas (side-angle-side). and how do we show two triangles are similar? by definition, we know that if two triangles are similar than their corresponding angles are congruent and their corresponding sides are proportional. thanks to the triangle sum theorem, all we have to show is that two angles of one triangle are congruent to two angles of another triangle to show similar triangles. or what if we can demonstrate that two pairs of sides of one triangle are proportional to two pairs of sides of another triangle, and their included angles are congruent?

as ck-12 nicely states, using the sas similarity postulate is enough to show that two triangles are similar. but is there only one way to create a proportion for similar triangles? just as two different people can look at a painting and see or feel differently about the piece of art, there is always more than one way to create a proper proportion given similar triangles. 1. if a segment is parallel to one side of a triangle and intersects the other two sides, then the triangle formed is similar to the original and the segment that divides the two sides it intersects is proportional. together we are going to use these theorems and postulates to prove similar triangles and solve for unknown side lengths and perimeters of triangles.

example: 1. determine whether the triangles are similar. if they are, explain your reasoning. then write a similarity. you can always prove that two triangles are similar by showing that they satisfy the two are similar. example of sss~. are available for proving triangles similar. if two triangles are carefully sketched or constructed example 1. provide a , similar triangles review worksheet, similar triangles review worksheet, csstp geometry.

– prove triangles similar via aa, sss, and sas similarity 16 free printable board game templates. in total, there are 3 theorems for proving triangle similarity: three parallel lines cut by two transversals, find the value of x (example #7); 00:31:36 – overview of sss and sas similarity example: these two triangles are similar: triangles similar both have angles 72 and 35. if two of their angles are equal, ,

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