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33 Cards in this Set

  • Front
  • Back

3-sided Polygon

Triangle

4 sided polygon

Quadrilateral

5 sided polygon

Pentagon

6 sided polygon

Hexagon

7 sided polygon

Heptagon

8 sided polygon

Octagon

9 sided polygon

Nonagon

10 sided polygon

Decagon

12 sided polygon

Dodecagon

A ___________ polygon pictured here.

A ___________ polygon pictured here.

Convex

A___________polygon is pictured here

A___________polygon is pictured here

Concave

The sum of all exterior angles in a polygon is ______________.

360

Quadrilateral with 2 consecutive sets (pairs) of congruent sides

Kite

Quadrilateral with 2 sets of parallel sides

Parallelogram

Quadrilateral with 4 right angles and opposite sides congruent

Rectangle

Quadrilateral with 4 congruent sides and 4 right angles

Square

Quadrilateral with 4 congruent sides

Rhombus

Quadrilateral with exactly 1 set of parallel sides

Trapezoid

Quadrilateral with exactly 1 set of parallel sides and 2 congruent legs

Isosceles Trapezoid

A _____________polygon has all equal sides & all equal angles

Regular

A ___________ of a polygon is a segment that connects 2 nonconsecutive vertices

Diagonal

Segment AB and Segment DC are called _____________

Segment AB and Segment DC are called _____________

Bases

Angles A and B
or Angles C and D are called ________________

Angles A and B


or Angles C and D are called ________________

Base Angles

Segment AD and Segment BC are called _____________

Segment AD and Segment BC are called _____________

Legs

To find the sum of all interior angles in a polygon, I ______________________________

# triangles times 180 or



(n-2)180

To find the measure of each interior angle in a polygon, I __________________________

(number of sides - 2)180 divided by the number of sides



or


Sum of the all angles inside a polygon divided by the number of sides


If I want to show two sides are parallel, I should show ____________________

they have same slope.

If I want to show the sides lengths are the same, I should calculate ___________________

distance

If a polygon is inscribed inside a circle, then I would draw_______________________

the polygon inside the circle with vertices on the circle.

Which quadrilaterals have diagonals that bisect each other?

Parallelogram


Rectangle


Rhombus


Square

Which quadrilaterals have diagonals that are congruent?

Rectangle


Square


Isosceles Trapezoid


Which quadrilaterals have diagonals that are perpendicular?

Rhombus


Square


Kite

Which quadrilaterals have diagonals that bisect opposite angles?

Rhombus


Square