6 3 study guide and intervention similar triangles answer key


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6-3 Study Guide and Intervention (continued) Similar Triangles Use Similar Triangles Similar triangles can be used to find measurements Example 1 LII

PDF 7-5 Study Guide and Intervention

7-5 Study Guide and Intervention Parts of Similar Triangles Special Segments of Similar Triangles When two triangles are similar corresponding altitudes 

PDF 6-5 Study Guide and Intervention

Special Segments of Similar Triangles When two triangles are similar corresponding altitudes angle bisectors and medians are proportional to the 

PDF Similar Triangles

Identify Similar Triangles Here are three ways to show that two triangles are similar AA Similarity Two angles of one triangle are congruent to two angles of 

PDF Similar Triangles

Study Guide and Intervention Similar Triangles Identify Similar Triangles Round your answer to the nearest tenth of a mile figure AABC and B C ABCE 

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Study Guide and Intervention (continued) Similar Triangles Use Similar Triangles Similar triangles can be used to find measurements Example 1 ΔΑΒΕ ADEF 

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7-5 NAME DATE Study Guide and Intervention (continued) Parts of Similar Triangles PERIOD Special Segments of Similar Triangles When two triangles are 

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Identify Similar Triangles Here are three ways to show that two triangles are similar AA Similarity Two angles of one triangle are congruent to two angles of 

  • How do you investigate similar triangles?

    SAS Similarity Theorem: If two sides of one triangle are proportional to two sides of another triangle and the angles included by these sides are congruent, then the triangles are similar.

  • The Angle-Angle-Angle (AAA) criterion for the similarity of triangles states that “If in two triangles, corresponding angles are equal, then their corresponding sides are in the same ratio (or proportion) and hence the two triangles are similar”.

  • How can understanding of similar triangles help you to solve problems in daily life?

    The concept of similar triangles is very much of use in our lives.
    If we want to find the height of an object, say a building or a tower, we can do so by measuring the length of the shadows and then using the similar triangles, we can find the height of the required object.

  • What is an example of a practical problem that can be solved using similar triangles?

    First, the length of the shadow of the totem pole is measured.
    At the same time, the shadow cast by a vertical object of known height is measured.
    Since the lengths of the two shadows and the length of the vertical object are known, similar triangles can be used to find the height of the totem pole.

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