'Find gh' presentation slideshows

6.2: Properties of Parallelograms

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6.2: Properties of Parallelograms

6.2: Properties of Parallelograms. Objectives: To use relationships among sides and among angles of parallelograms To use relationships involving diagonals of parallelograms or transversals. THEOREM:. Opposite sides of a parallelogram ( ) are congruent. Example: Given EFGH.

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1-2Use Segments and Congruence

1-2Use Segments and Congruence. Hubarth Geometry. The point on a line can be matched one to one with the real numbers. The real number that corresponds to a point is the coordinate of the point. The distance between points A and B is written as AB.

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EXAMPLE 3

Use the diagram to find GH. FH. =. FG + GH. 36. 21 + GH. =. 15. GH. =. EXAMPLE 3. Find a length. SOLUTION. Use the Segment Addition Postulate to write an equation. Then solve the equation to find GH. Segment Addition Postulate. Substitute 36 for FH and 21 for FG.

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EXAMPLE 3

Use the diagram to find GH. FH. =. FG + GH. 36. 21 + GH. =. 15. GH. =. EXAMPLE 3. Find a length. SOLUTION. Use the Segment Addition Postulate to write an equation. Then solve the equation to find GH. Segment Addition Postulate. Substitute 36 for FH and 21 for FG.

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