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Geometry Quiz: Identifying Quadrilaterals and Their Properties, Study notes of Geometry

The University of Findlay (UF)Geometry

A geometry quiz consisting of 30 multiple-choice questions designed to test the ability to identify different types of quadrilaterals and their properties, such as congruent sides and angles, diagonals, and special cases like parallelograms and trapezoids. The questions cover various quadrilaterals including kites, rhombuses, rectangles, squares, and isosceles trapezoids.

What you will learn

  • Is it true that diagonals are perpendicular and opposite sides are parallel in a quadrilateral?
  • Are diagonals of a trapezoid congruent?
  • Is it true that diagonals are perpendicular and congruent in a quadrilateral?
  • Is a square always a rhombus?
  • Are base angles of a trapezoid congruent?
  • Is a rhombus always a square?

Typology: Study notes

2021/2022

Uploaded on 09/27/2022

daryth
daryth 🇺🇸

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1.Sayingthat"diagonalsbisecteachother"isenoughtoconcludethatagiven
quadrilateralisa____________________.
a)parallelogram
b)isoscelestrapezoid
c)kite
d)rhombus
e)rectangle
f)square
2.Asquareis__________________arhombus.
a)always
b)sometimes
c)never
3.Diagonalsofatrapezoidare___________________congruent.
a)always
b)sometimes
c)never
4.Thereisexactlyonepairofoppositecongruentsidesin:
(Chooseallthatapplyoroneof
thelasttwochoices.)
a)akite
b)aparallelogram
c)atrapezoid
d)arhombus
e)arectangle
f)anisoscelestrapezoid
g)asquare
h)anyquadrilateral
i)noneoftheabove
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Download Geometry Quiz: Identifying Quadrilaterals and Their Properties and more Study notes Geometry in PDF only on Docsity!

  1. Saying that "diagonals bisect each other" is enough to conclude that a given quadrilateral is a ____________________. a) parallelogram b) isosceles trapezoid c) kite d) rhombus e) rectangle f) square
    1. A square is __________________ a rhombus. a) always b) sometimes c) never
      1. Diagonals of a trapezoid are ___________________congruent. a) always b) sometimes c) never
  2. There is exactly one pair of opposite congruent sides in: (Choose all that apply or one of the last two choices.) a) a kite b) a parallelogram c) a trapezoid d) a rhombus e) a rectangle f) an isosceles trapezoid g) a square h) any quadrilateral i) none of the above
  1. A rhombus is _________________ a square: a) always b) sometimes c) never
  2. A trapezoid is _________________ a parallelogram: a) always b) sometimes c) never
  3. Both pairs of opposite angles are congruent in: (Choose all that apply or one of the last two choices.) a) a kite b) a parallelogram c) a trapezoid d) a rhombus e) a rectangle f) an isosceles trapezoid g) a square h) any quadrilateral i) none of the above
  4. Diagonals of a trapezoid ________________ bisect each other. a) always b) sometimes c) never
  5. Base angles of a trapezoid are _______________congruent. a) always b) sometimes c) never
  1. A square is ______________________ a parallelogram. a) always b) sometimes c) never
  2. A square is __________________ a rectangle. a) always b) sometimes c) never
  3. Saying that "consecutive angles are supplementary" is enough to conclude that a given quadrilateral is a ______________________. a) parallelogram b) isosceles trapezoid c) kite d) rhombus e) rectangle f) square
  4. Diagonals of an isosceles trapezoid are _______________ congruent. a) always b) sometimes c) never
  1. Diagonals are always perpendicular in: (Choose all that apply or one of the last two choices.) a) a kite b) a parallelogram c) a trapezoid d) a rhombus e) a rectangle f) an isosceles trapezoid g) a square h) any quadrilateral i) none of the above
  2. Diagonals always bisect each other in: (Choose all that apply or one of the last two choices.) a) a kite b) a parallelogram c) a trapezoid d) a rhombus e) a rectangle f) an isosceles trapezoid g) a square h) any quadrilateral i) none of the above
  3. Saying that "diagonals bisect each other" is enough to conclude that a given quadrilateral is a _____________________. a) parallelogram b) isosceles trapezoid c) kite d) rhombus e) rectangle f) square
  1. Diagonals are congruent in: a) a kite b) a parallelogram c) a trapezoid d) a rhombus e) a rectangle f) an isosceles trapezoid g) a square h) any quadrilateral i) none of the above
  2. Saying that "diagonals are perpendicular and congruent" is enough to conclude that a given quadrilateral is a _____________________. a) parallelogram b) isosceles trapezoid c) kite d) rhombus e) rectangle f) square
  3. Saying that "diagonals are perpendicular and opposite sides are parallel" is enough to conclude that a given quadrilateral is a __________________. a) parallelogram b) isosceles trapezoid c) kite d) rhombus e) rectangle f) square
  4. Nonparallel sides of an isosceles trapezoid are ________________ congruent. a) always b) sometimes c) never
  5. Saying that "diagonals are congruent and opposite sides are parallel" is enough to conclude that a given quadrilateral is a ______________________. a) parallelogram b) isosceles trapezoid c) kite d) rhombus e) rectangle f) square
  1. A trapezoid is _______________ a parallelogram. a) always b) sometimes c) never
  2. Bases of a trapezoid are _______________ congruent. a) always b) sometimes c) never