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Worksheets

Quadrilateral Characteristics

Total questions: 65

Worksheet time: 44mins

Name
Class
Date
1.

What can you say about the sides of a parallelogram?

a)

1 pair of congruent/parallel opposite sides

b)

1 pair of congruent/parallel adjacent sides

c)

2 pairs of congruent/parallel adjacent sides

d)

2 pairs of congruent/parallel opposite sides

2.

What can you say about the angles of a parallelogram?

a)

1 pair of congruent opposite angles

b)

1 pair of congruent adjacent angles

c)

2 pairs of congruent opposite angles

d)

2 pairs of congruent adjacent angles

3.

What can you say about the angles of a parallelogram?

a)

All pairs of adjacent angles are supplementary

b)

Both pairs of opposite angles are supplementary

c)

2 pairs of adjacent angles are supplementary

d)

2 pairs of congruent adjacent angles

4.

How many lines of symmetry does a parallelogram have?

a)

0

b)

1

c)

2

d)

4

5.

Both diagonals of a parallelogram...

a)

create congruent triangles

b)

are chaos

c)

are perpendicular

d)

are parallel

6.

The diagonals of a parallelogram...

a)

bisect each other, creating a midpoint.

b)

are perpendicular

c)

are lines of symmetry

d)

are parallel

7.

The intersection of the diagonals create...

a)

2 pairs of congruent triangles

b)

1 pair of congruent triangles & 1 pair of similar triangles

c)

4 congruent triangles

d)

2 pairs of similar triangles

8.

What is true about a parallelogram?

a)

The diagonals are congruent to each other

b)

The diagonals are angle bisectors

c)

The diagonals are perpendicular to each other.

d)

The diagonals bisect each other

9.

What is true about the angles of a rectangle?

a)

All angles are congruent and measure 90o

b)

The angles sum to 180o

c)

Adjacent angles are not supplementary

d)

Opposite angles are not supplementary

10.

How many lines of symmetry does a rectangle have?

a)

0

b)

1

c)

2

d)

4

11.

The diagonals of a rectangle...

a)

are congruent to each other

b)

are lines of symmetry

c)

are perpendicular

d)

are angle bisectors

12.

1 diagonal of a rectangle creates...

a)

two congruent right triangles

b)

two congruent isosceles triangles

c)

two congruent scalene triangles

d)

two congruent chaotic triangles

13.

Both diagonals of a rectangle create...

a)

4 congruent triangles

b)

4 congruent segments

c)

lines of symmetry

d)

4 scalene triangles

14.

The intersection of the diagonals create...

a)

2 pairs of congruent isosceles triangles

b)

2 pairs of congruent right triangles

c)

2 pairs of congruent scalene triangles

d)

4 congruent triangles

15.

What is true about the sides of a rhombus?

a)

All 4 sides are congruent

b)

There are 2 pairs of congruent opposite sides

c)

There are 2 pairs of congruent adjacent sides

d)

There is 1 pair of congruent opposite sides

16.

How many lines of symmetry does a rhombus have?

a)

0

b)

1

c)

2

d)

4

17.

What is false about the diagonals of a rhombus?

a)

The diagonals are perpendicular

b)

The diagonals are angle bisectors

c)

The diagonals are congruent to each other

d)

The diagonals are lines of symmetry

18.

The diagonals of a rhombus...

a)

bisect each other, creating a midpoint

b)

are parallel

c)

make 30-60-90 triangles

d)

are congruent

19.

The diagonals of a rhombus create...

a)

4 congruent right triangles

b)

4 congruent isosceles triangles

c)

2 different pairs of congruent triangles

d)

1 pair of congruent triangles and 1 pair of similar triangles

20.

What is false about a square?

a)

It has 4 congruent sides

b)

It has 4 congruent 90o angles

c)

It has 2 lines of symmetry

d)

The diagonals are angle bisectors

21.

How many lines of symmetry does a square have?

a)

2

b)

4

c)

8

d)

infinite

22.

What is false about diagonals of a square?

a)

They are lines of symmetry

b)

They are parallel

c)

They bisect each other, creating a midpoint

d)

They are angle bisectors

23.

Both diagonals of a square create...

a)

4 congruent right isosceles triangles

b)

4 congruent scalene triangles

c)

2 pairs of congruent right triangles

d)

2 pairs of congruent isosceles triangles

24.

Which concept will NOT involve solving for distances in a square?

a)

30-60-90 shortcuts

b)

45-45-90 shortcuts

c)

sin/cos/tan (trig)

d)

Pythagorean Theorem

25.

A square can not be classified as a...

a)

quadrilateral

b)

parallelogram

c)

rhombus

d)

kite

26.

How many pairs of congruent sides does a kite have?

a)

No sides are congruent

b)

2 pairs of opposite sides

c)

1 pair

d)

2 pairs of adjacent sides

27.

How many pairs of parallel sides does a kite have?

a)

No pairs

b)

2 pairs

c)

1 pair

d)

4 pairs

28.

Does a kite have a pairs of congruent angles?

a)

Yes, the 2 opposite angles are congruent

b)

Yes, the 1 pair of angles in between the non-congruent sides

c)

Yes, the 2 pairs of adjacent angles are congruent

d)

Yes, the 1 pair of angles in between the congruent sides

29.

Does a kite have any lines of symmetry?

a)

No way!

b)

Yes, the shorter diagonal

c)

Yes, the longer diagonal

d)

Yes, it has 7!

30.

What can you say about the diagonals of a kite?

a)

They are congruent to each other

b)

They are both angle bisectors

c)

They are perpendicular

d)

The shorter one is half of the distance of the longer one.

31.

The diagonal of a kite that is the line of symmetry creates...

a)

2 congruent triangles

b)

2 similar triangles

c)

madness

d)

2 isosceles triangles

32.

The diagonal of a kite that is the line of symmetry...

a)

bisects the other diagonal

b)

is parallel to the other diagonal

c)

is also a median

d)

can be parallel to a side of the kite

33.

The diagonal of a kite that is not the line of symmetry creates...

a)

2 isosceles triangles

b)

2 scalene triangles

c)

2 equilateral triangles

d)

a student that hates geometry

34.

Are the diagonals of a kite angle bisectors?

a)

Only the one that is the line of symmetry

b)

Yes, they both are

c)

Only the one that is not the line of symmetry

d)

No, they are not

35.

When both diagonals of a kite are drawn, it creates...

a)

2 pairs of congruent right triangles

b)

4 isosceles triangles

c)

2 pairs of isosceles triangles

d)

2 pairs of congruent equilateral triangles

36.

What do you call the parallel sides of a trapezoid?

a)

Bases

b)

Sides

c)

Legs

d)

Leeroy

37.

What do you call a trapezoid with 1 pair of congruent sides (legs)?

a)

Isosceles trapezoid

b)

scalene trapezoid

c)

right trapezoid

d)

basic trapezoid

38.

Do any of the angles in a trapezoid sum to 180?

a)

Yes, 2 pairs

b)

No

c)

Yes, 1 adjacent pair

d)

Yes, 1 opposite pair

39.

Do trapezoids have any lines of symmetry?

a)

Yes, 1

b)

No

c)

Only isosceles trapezoids have 1

d)

Yes, 2

40.

What could a right trapezoid possibly be?

a)

A trapezoid with 1 right angle

b)

A trapezoid with 2 right angles

c)

A trapezoid with 4 right angles

d)

A trapezoid that is always correct

41.

What is special about the diagonals of a basic and right trapezoid?

a)

Nothing really

b)

They create 4 isosceles triangles

c)

They create 4 right triangles

d)

They create 2 pairs of congruent right triangles

42.

What is true about the diagonals of an isosceles trapezoid?

a)

They are perpendicular to each other

b)

They are supplementary

c)

They are congruent to each other

d)

They are parallel with each other

43.

When both diagonals of an isosceles trapezoid are drawn, what do you have?

a)

1 pair of congruent triangles and 1 pair of similar triangles

b)

2 pairs of similar triangles

c)

2 pairs of congruent triangles

d)

2 pairs of isosceles triangles

44.

Do the diagonals of an isosceles trapezoid bisect each other?

a)

Yes, the intersection is a midpoint for both diagonals

b)

No, and they do not create 2 pairs of congruent segments

c)

No, but they do create 2 pairs of congruent segments

45.

3 of the following characteristics describe an isosceles trapezoid; which one describes a kite?

a)

2 pairs of congruent base angles

b)

congruent legs

c)

congruent diagonals

d)

perpendicular diagonals

46.

3 of the following characteristics describe a kite; which one describes an isosceles trapezoid?

a)

exactly 1 pair of congruent opposite angles

b)

perpendicular diagonals

c)

exactly 2 pairs of congruent adjacent sides

d)

congruent diagonals

47.

Squares have all 90° angles.

a)

Sometimes

b)

Always

c)

Never

48.

Rectangles have all 90° angles.

a)

Sometimes

b)

Always

c)

Never

49.

Kites have all 90° angles.

a)

Sometimes

b)

Always

c)

Never

50.

Parallelograms have opposite angles that are congruent

a)

None

b)

1 pair

c)

Both pairs

51.

Squares have opposite angles that are congruent

a)

None

b)

One pair

c)

Both pairs

52.

Rectangles have opposite angles that are congruent

a)

None

b)

One pair

c)

Both pairs

53.

Rhombuses have opposite angles that are congruent

a)

None

b)

One pair

c)

Both pairs

54.

Trapezoids have opposite angles that are congruent

a)

None

b)

One pair

c)

Both pairs

55.

Kites have opposite angles that are congruent

a)

None

b)

One pair

c)

Both pairs

56.

Parallelograms have opposite sides that are parallel.

a)

None

b)

1 pair

c)

Both pairs

57.

Squares have opposite sides that are parallel.

a)

None

b)

One pair

c)

Both pairs

58.

Rectangles have opposite sides that are parallel.

a)

None

b)

1 pair

c)

Both pairs

59.

Rhombuses have opposite sides that are parallel.

a)

None

b)

One pair

c)

Both pairs

60.

Trapezoids have opposite sides that are parallel.

a)

None

b)

One pair

c)

Both pairs

61.

Kites have opposite sides that are parallel.

a)

None

b)

One pair

c)

Both pairs

62.

Parallelograms have opposite sides that are congruent.

a)

None

b)

One pair

c)

Both pairs

63.

Squares have opposite sides that are congruent.

a)

None

b)

One pair

c)

Both pairs

64.

Kites have opposite sides that are congruent.

a)

None

b)

One pair

c)

Both pairs

65.

Squares have diagonals that are perpendicular.

a)

Sometimes

b)

Always

c)

Never