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6.2 Special Quadrilaterals - Parallelograms.notebook

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<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

To give less than your BEST is to sacrifice the GIFT.<br />

Steve Prefontaine<br />

1


Kite<br />

Isosceles Trapezoid<br />

<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

Parallelogram<br />

<strong>6.2</strong>­6.5 <strong>Special</strong> <strong>Quadrilaterals</strong><br />

How do you classify special<br />

quadrilaterals?<br />

Square<br />

Rhombus<br />

Rectangle<br />

Trapezoid<br />

2


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

<strong>Quadrilaterals</strong> are polygons with ______________ and _____________.<br />

The sum of the interior angles of ANY quadrilateral is ______________.<br />

Convex quadrilaterals can be subdivided into 4 categories...<br />

1) Ordinary quadrilaterals...NO special properties.<br />

2) <strong>Parallelograms</strong><br />

3) Trapezoids<br />

4) Kites<br />

Other than the ordinary quadrilaterals each of the other types have VERY<br />

specific properties associated with them. We will spend the majority of<br />

this unit discovering and organizing these properties.<br />

3


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

4


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

<strong>Parallelograms</strong><br />

A parallelogram is a quadrilateral with 2 pairs of ________ sides.<br />

What are some other properties that are true for any parallelogram?<br />

<strong>6.2</strong> Properties of <strong>Parallelograms</strong>.gsp<br />

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<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

• 4 sides<br />

• 4 angles<br />

• angles add to = 360<br />

• opposite sides parallel<br />

• opposite sides congruent<br />

• opposite angles congruent<br />

• consecutive angles supplementary<br />

• diagonals bisect each other<br />

• 1 pair of opposite sides congruent and parallel<br />

6


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

7


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

8


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

9


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

10


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

11


<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

P 333 2 ­ 37 all<br />

p 342 9­14, 17­19<br />

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<strong>6.2</strong> <strong>Special</strong> <strong>Quadrilaterals</strong> ­ <strong>Parallelograms</strong>.<strong>notebook</strong><br />

October 28, 2013<br />

13


Attachments<br />

<strong>6.2</strong> Properties of <strong>Parallelograms</strong>.gsp<br />

6.4 Rhombuses, Rectangles, and Squares.gsp<br />

6.5 Trapezoids and Kites.gsp

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