What quadrilateral am I?.

Slides:

Advertisements

Similar presentations

What is the most specific name for the quadrilateral?

Advertisements

Quadrilateral Venn Diagram

Quadrilaterals Project

6-6 Trapezoids and Kites.

Quadrilateral Proofs.

Direct Analytic Proofs. If you are asked to prove Suggestions of how to do this Two lines parallel Use the slope formula twice. Determine that the slopes.

Similarity and Parallelograms.  Polygons whose corresponding side lengths are proportional and corresponding angles are congruent.

A Study of all things 4 sided. Quadrilaterals Parallelograms.

4.5 Isosceles and Equilateral Triangles. Isosceles Triangles At least two sides are of equal length. It also has two congruent angles. Base Angles Base.

Isosceles and Equilateral Triangles Section 5-1. Isosceles Triangle A triangle with at least two congruent sides. Leg Leg Base Vertex Angle Base Angles.

Parallelograms Unit 8.2. What is a parallelogram Definition: a parallelogram is a quadrilateral with both pairs of opposite sides parallel.

* Quadrilateral I have exactly four sides. *Trapezoid I have only one set of parallel sides. [The median of a trapezoid is parallel to the bases and.

Name That Quadrilateral  Be as specific as possible.  Trapezoid.

A polygon is any closed shape with straight edges, or sides. Side: a segment that forms a polygon Vertex: common endpoint of sides. Diagonal: segment.

Proof Geometry.  All quadrilaterals have four sides.  They also have four angles.  The sum of the four angles totals 360°.  These properties are.

5.11 Use Properties of Trapezoids and Kites. Vocabulary  Trapezoid – a quadrilateral with exactly one pair of parallel sides. Base Base Angle Leg.

Types of Quadrilaterals (4-sided figures)

Kite Quadrilateral Trapezoid Parallelogram Isosceles Trapezoid Rhombus Rectangle Square Math 3 Hon – Unit 1: Quadrilateral Classifications.

Special Quadrilaterals

Aim: what are the properties of quadrilaterals? Do Now: Name 2 ways to identify a parallelogram as a square 1.A rectangle with 1 pair of consecutive congruent.

A QUADRALATERAL WITH BOTH PAIRS OF OPPOSITE SIDES PARALLEL

Ways of proving a quadrilaterals are parallelograms Section 5-2.

By: Sachita Ganesa, Brittany Laramee, Connor Shea and Sean Teebagy

Please click the speaker symbol on the left to hear the audio that accompanies some of the slides in this presentation. Quadrilaterals.

Chapter 8 Quadrilaterals. Section 8-1 Quadrilaterals.

Midsegments of a Triangle

Obj: SWBAT identify and classify quadrilaterals and their properties

Rhombus 1.Both pairs of opposite sides are parallel 2. Both pairs of opposite sides are congruent 3. Both pairs of opposite angles are congruent 4. Consecutive.

Quadrilaterals ParallelogramsRectangleRhombusTrapezoids Isosceles Trapezoid Squares Orange Book Page 14: Do you know the tree?

Properties of Quadrilaterals

Statements Reasons Page Given 2. A segment bisector divides a segment into two congruent segments 5. CPCTC 3. Vertical angles are congruent 6. If.

Triangle Congruence 4.5 Isosceles and Equilateral Triangles.

Quadrilaterals Four sided polygons.

Date: Topic: Properties of Parallelograms (7.1) Warm-up Find x and the missing angle measures The angles of a triangle add up to 180 degrees. 3x + 4x +

Always, Sometimes, or Never

Special Quadrilaterals. KITE  Exactly 2 distinct pairs of adjacent congruent sides  Diagonals are perpendicular  Angles a are congruent.

5.4 Quadrilaterals Objectives: Review the properties of quadrilaterals.

Parallelograms Properties & Attributes. Parallelograms …are quadrilaterals in which both pairs of opposite sides are parallel If a quadrilateral is a.

The Quadrilateral Family Reunion Next.

Quadrilaterals Four sided polygons Non-examples Examples.

Quadrilateral Foldable!

Interior and exterior angles. Exterior and interior angles are supplementary.

Sections  A parallelogram must have:  Both pair of opposite sides congruent  Both pair of opposite angles congruent  Consecutive angles that.

Warm Up:  Solve for x and y in the following parallelogram. What properties of parallelograms did you use when solving?  What is the measure of CD? 

5.5 Properties of Quadrilaterals

Chapter 7 Review.

POLYGONS ( except Triangles)

8.2 Parallelograms.

Date: Topic: Rhombi, Rectangles, and Squares (7.2)

Parallelograms.

Chapter 5 -- Quadrilaterals

Ways to Prove Quadrilaterals are Parallelograms

4.2: The Parallelogram and the Kite Theorems on Parallelograms

6-2 Properties of Parallelograms

Section 5-1 Parallelograms.

4.2: The Parallelogram and the Kite Theorems on Parallelograms

Six Properties of Parallelograms

Unit 6 Quadrilaterals Section 6.5 Properties of Rhombi and Squares

6.4 Rhombuses, Rectangles, and Squares 6.5 Trapezoids and Kites

Unit 6 Quadrilaterals Section 6.1 Properties of Parallelograms

Fill in the following table – checking each characteristic that applies to the figures listed across the top; Characteristic Polygon Quadrilateral Parallelogram.

Go over the Test.

Some Special Properties of Parallelograms

6-1 Parallelograms Objectives:

9-6: Rhombus, Rectangle, and Square

Properties of Parallelograms

6.3 Proving Quadrilaterals and Parallelograms

Go over the Test.

Presentation transcript:

What quadrilateral am I?

I have only one pair of parallel sides. What type of quadrilateral am I?

I am a quadrilateral with 2 pairs of consecutive sides congruent I am a quadrilateral with 2 pairs of consecutive sides congruent. My diagonals are perpendicular. What am I?

I am an equilateral quadrilateral I am an equilateral quadrilateral. My diagonals are bisected, but not all equal. What am I?

I am a parallelogram with perpendicular diagonals. What am I?

Both pairs of my opposite sides are equal Both pairs of my opposite sides are equal. My diagonals bisect each other and form 2 pairs of isosceles triangles. What am I?

I am a quadrilateral. My diagonals are equal and perpendicular I am a quadrilateral. My diagonals are equal and perpendicular. What am I?

I am a parallelogram with all of my sides equal I am a parallelogram with all of my sides equal. My diagonals are perpendicular and bisect opposite angles. What am I?

The sum of my interior angles is 360o. My opposite angles equal The sum of my interior angles is 360o . My opposite angles equal. What am I?

I have 2 right angles. Only one pair of my opposite sides are parallel I have 2 right angles. Only one pair of my opposite sides are parallel. What type of quadrilateral am I?

I have 4 sides. My opposite sides are equal I have 4 sides. My opposite sides are equal. I have a right angle as an interior angle. What am i?

My opposite sides are equal My opposite sides are equal. My diagonals bisect each other and form 4 equal segments. What am I?

I am a parallelogram whose diagonals bisect opposite angles I am a parallelogram whose diagonals bisect opposite angles. What parallelogram am I?

I have four sides. The sum of my interior angles is 360. What am I?

I am a quadrilateral. Only one of my diagonals is bisected and it also bisects one pair of my opposite angles. What am I?

My diagonals are perpendicular bisectors. They bisect opposite angles My diagonals are perpendicular bisectors. They bisect opposite angles. What type of parallelogram am I?

My diagonals are equal and perpendicular My diagonals are equal and perpendicular. My opposite sides are parallel. What am I?

I am an equilateral parallelogram whose diagonals bisect opposite angles. My diagonals are perpendicular to each other. What am I?

I am a quadrilateral with only one pair of parallel sides I am a quadrilateral with only one pair of parallel sides. My diagonals are equal. What am I?

I have four sides. My legs and diagonals are equal. What am I?

I am a parallelogram. My diagonals are equal I am a parallelogram. My diagonals are equal. They bisect opposite angles. What am I?