Geometry

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The quadrilateral is a parallelogram with perpendicular diagonals

Which statement does not guarantee that I quadrilateral is a square?

Two pairs of opposite sides are congruent

Which statement is true about every parallelogram?

Isosceles trapezoid

For which quadrilateral are the diagonals are congruent but do not bisect each other?

Square, rectangle

For which quadrilaterals are all of its angles congruent select all that apply

Square, rectangle, isosceles trapezoid

For which quadrilaterals are the diagonals congruent? Select all that apply

Trapezoid

If the diagonals of a quadrilateral do not bisect each other, then the quadrilateral could be a

Both congruent and parallel

A quadrilateral must be a parallelogram if one pair of opposite sides is

False

A rectangle is a square

True

A square is a trapezoid

Rhombus

Which quadrilateral has diagonals that always bisect each other and also bisect its angles?

The diagonals are perpendicular

Which reason can be used to prove that a parallelogram is a rhombus?

The opposite angles are congruent, the diagonals bisect each other, the opposite sides are parallel, the diagonals bisect the angles

Which statement describes the properties of a rhombus select all that apply

Always

The diagonals of a rectangle blank bisect each other.

Bisect the angles, bisect each other, are congruent, or perpendicular

The diagonals of a square...

Sometimes

The diagonals of a trapezoid are blank congruent.

Rectangle, trapezoid, quadrilateral

Which of the following names can be appropriately applied to the diagram at the right? Select all that apply

Square, rhombus, parallelogram, trapezoid, rectangle

Which of the following quadrilaterals have at least one pair of opposite sides parallel? Select all that apply

All rectangles are rhombuses

Which of the following statements is false?

It's opposite angles are bisected by the diagonals

Which of the following statements is not true for a parallelogram?

One pair of opposite sides are parallel

Which property is true all for all trapezoids?


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