'Diagonals bisect' presentation slideshows

6.2

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The Quadrilateral Family Tree

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Properties of Parallelograms

Properties of Parallelograms. Unit 12, Day 1 From the presentation by Mrs. Spitz, Spring 2005. http://www.taosschools.org/ths/Departments/MathDept/spitz/Courses/GeometryPPTs/6.2%20Parallelograms.ppt. You will need:. Index card Scissors 1 piece of tape Ruler Protractor. Exploration.

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6.2 Properties of Parallelograms

6.2 Properties of Parallelograms. You will need:. Index card Scissors 1 piece of tape Ruler Protractor. Exploration. Take one corner of your paper & fold it to the edge of your paper. This will form a triangle. Exploration. Cut along this line to remove the triangle.

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CP Geo: Chapter 3

CP Geo: Chapter 3. 3.2 Prop of Special Quads Obj : ________________________ ____________________________. Special Quad. 4 sided figure with special properties. Trapezoid. A quad with 1 and only 1 pair of // sides. Parallelogram. A quad with 2 pairs of parallel sides. Rhombus.

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Lesson 8-4

Lesson 8-4. Rectangles. Transparency 8-4. 5-Minute Check on Lesson 8-3. Determine whether each quadrilateral is a parallelogram. Justify your answer. 2. Determine whether the quadrilateral with the given vertices is a parallelogram using the method indicated.

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ABCD is //gram Find the missing variables

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6-3 Tests for Parallelograms

6-3 Tests for Parallelograms. You recognized and applied properties of parallelograms. Recognize the conditions that ensure a quadrilateral is a parallelogram. Prove that a set of points forms a parallelogram in the coordinate plane. Properties of Parallelograms.

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Properties of Parallelograms (G.9)

Properties of Parallelograms (G.9). Obj : SWBAT apply the properties Parallelograms (6.2) . WU: G.5 and G.6- graded! ** hw/hw log/storybook/colored cardstock Regular and Honors wkb p. 151. HW (day 47): Regular wkb p. 151-152 (1-7, 13-24 )/Quiz(6.1-6.2)

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6-2C Proofs with Special Parallelograms

6-2C Proofs with Special Parallelograms. What happens to the diagonals of parallelograms? What happens to the diagonals of special parallelograms?. Use the terms parallelogram, rhombuses and rectangles to complete the statements. Parallelograms, rectangles and rhombuses Parallelograms

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3 rd Nine Weeks Exam Review Guide Answers: (1a). FM (1b). BD (1c). BM

3 rd Nine Weeks Exam Review Guide Answers: (1a). FM (1b). BD (1c). BM (2). 12 and 28 (3). 5 and 25 (4a). Yes (4f). Yes (4k). Yes (4b). No (4g). No (4L). Yes (4c). Yes (4h). Yes (4d). No (4i). No (4e). No (4j). No.

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Parallelograms

Parallelograms. B. C. D. A. Parallelogram. A quadrilateral whose opposite sides are parallel. B. C. D. A. Properties of Parallelograms. Opposite sides are congruent. B. C. D. A. Properties of Parallelograms. Opposite angles are congruent. B. C. D. A.

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5.6 Proving a Quadrilateral is a Parallelogram

I can prove the a quadrilateral is a parallelogram. Day 1. 5.6 Proving a Quadrilateral is a Parallelogram. (The Reverse of Lesson 5.5). Proving a Quadrilateral is a Parallelogram. The definition of a parallelogram is:

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8-4: Rectangles, Rhombi, and Squares

8-4: Rectangles, Rhombi, and Squares. Oh my!. 8-4: Rectangles, Rhombi, and Squares. Quadrilateral. Parallelogram opposite sides parallel opposite sides congruent. Rhombus parallelogram with 4 congruent sides.

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Quadrilateral Properties

Quadrilateral Properties. Always/ Sometimes/ Never And Must be: could be And Name that quadrilateral. Choose always, sometimes or never for each. A parallelogram is a square A rhombus is a rectangle A trapezoid is a parallelogram A square is a rhombus. Sometimes Sometimes Never

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Areas of Kites and Related Figures Lesson 11.3

Areas of Kites and Related Figures Lesson 11.3. Work as a team to solve the following problem: In rectangle ABCD, X and Y are mid-points of AB and CD and PD ? QC. Compare the area of quadrilateral XQYP with the area of ABCD. Prove your conjecture. Two formulas.

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MM1G3.d

Parallelograms. MM1G3.d. B. C. D. A. Parallelogram. Definition:. A quadrilateral whose opposite sides are parallel. A parallelogram is named using all four vertices. You can start from any one vertex, but you must continue in a clockwise or counterclockwise direction.

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Geometry 6-4 Rectangles

Geometry 6-4 Rectangles. yes. Parallel sides? Opposite sides: Opposite angles: Consecutive angles: Diagonals: Diagonals bisect each other? Diagonals perpendicular? Diagonals bisect corner angles?. congruent. congruent. s upplementary (and congruent). congruent. yes. no. no.

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