'Sss congruence theorem' presentation slideshows

Sections 4.3 - 4.5

Sections 4.3 - 4.5. Triangle Congruence. Example 1:. Assume that G is the midpoint of . Explain whether or not ?FGJ and ?HGJ are congruent. ?FGJ ? ?HGJ by SSS. On Your Own 1:. Decide whether or not the congruent statement is true. Explain your reasoning. a. b. ? by SSS.

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GBK Geometry

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8.5 Proving Triangles are Similar

8.5 Proving Triangles are Similar. Geometry Mrs. Spitz Spring 2005. Objectives:. Use similarity theorems to prove that two triangles are similar Use similar triangles to solve real-life problems such as finding the height of a climbing wall. Assignment: pp.492-493 #1-26.

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8.5 Proving Triangles are Similar

8.5 Proving Triangles are Similar. Geometry Mrs. Spitz Spring 2005. Objectives:. Use similarity theorems to prove that two triangles are similar Use similar triangles to solve real-life problems such as finding the height of a climbing wall. Assignment: pp.492-493 #1-26.

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The distance from any point on a circle to the center is a constant called the radius.

The distance from any point on a circle to the center is a constant called the radius. The length of any line segment from a point on a circle to the center of the circle is a constant called the radius. All radii of a circle are the same length. B. A. C. B. A. C.

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