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8.6 – Identify Special Quadrilaterals
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Quadrilaterals
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All Polygons Quadrilaterals Parallelograms Kites Trapezoids Rectangle
Rhombus Squares Trapezoids Isosceles Trapezoids
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diagonals are congruent
1. Give the most specific name for the quadrilateral. Explain. Rectangle, diagonals are congruent
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One pair of opposite sides parallel, base angles are congruent
1. Give the most specific name for the quadrilateral. Explain. Isosceles Trapezoid, One pair of opposite sides parallel, base angles are congruent
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Rectangle – diagonals are congruent
1. Give the most specific name for the quadrilateral. Explain. Square, Rectangle – diagonals are congruent Rhombus – diagonals are perpendicular So, shape is a rectangle and rhombus
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Both pairs of opposite sides are parallel
1. Give the most specific name for the quadrilateral. Explain. Parallelogram, Both pairs of opposite sides are parallel
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Consecutive sides are congruent
1. Give the most specific name for the quadrilateral. Explain. Kite, Consecutive sides are congruent
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Opposite sides are congruent
2. Tell whether enough information is given in the diagram to classify the quadrilateral by the indicated name. Explain. Yes, Opposite sides are congruent
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Don’t know about the other sides
2. Tell whether enough information is given in the diagram to classify the quadrilateral by the indicated name. Explain. No, Don’t know about the other sides
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Don’t know if one pair of opposite sides are parallel
2. Tell whether enough information is given in the diagram to classify the quadrilateral by the indicated name. Explain. No, Don’t know if one pair of opposite sides are parallel
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Both pairs of opposite sides are parallel.
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Both pairs of opposite sides are parallel. A. Parallelogram B. Rectangle C. Rhombus D. Square
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Both pairs of opposite sides are congruent
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Both pairs of opposite sides are congruent A. Parallelogram B. Rectangle C. Rhombus D. Square
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Both pairs of opposite angles are congruent
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Both pairs of opposite angles are congruent A. Parallelogram B. Rectangle C. Rhombus D. Square
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Exactly one pair of opposite sides are parallel
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Exactly one pair of opposite sides are parallel E. Trapezoid F. Isosceles Trapezoid
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Exactly one pair of opposite sides are congruent
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Exactly one pair of opposite sides are congruent F. Isosceles Trapezoid
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Exactly one pair of opposite angles are congruent
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Exactly one pair of opposite angles are congruent G. Kite
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Diagonals are congruent
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Diagonals are congruent B. Rectangle D. Square F. Isosceles Trapezoid
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Diagonals are perpendicular
3. Match the property on the left with all of the quadrilaterals that have the property. . Parallelogram . Rectangle . Rhombus . Square . Trapezoid . Isosceles Trapezoid . Kite Diagonals are perpendicular C. Rhombus D. Square G. Kite
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HW Problem #18 No, could be a kite 8.6 554-556
14-16, 18, 19, 26-28, 33-35 #18 Ans: No, could be a kite
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