Classifying Quadrilaterals

Which statement about quadrilaterals is true?

• Every rectangle is also a parallelogram.

• Every parallelogram is also a rectangle.

• Every rectangle is also a rhombus.

• Every rhombus is also a rectangle.

Tags

CCSS.HSG.CO.C.11

Each angle of a rhombus is the same measure. What is another name for the rhombus?

• hexagon

• rectangle

• square

• pentagon

In which list are all figures parallelograms?

• rhombus, polygon, square

• rectangle, rhombus, square

• rectangle, square trapezoid

• quadrilateral, rectangle, rhombus

What do all rectangles and parallelograms have in common?

• All rectangles and parallelograms have two sets of parallel lines.

• All rectangles and parallelograms have sides that are equal in length.

• All rectangles and parallelograms have right angles.

• All rectangles and parallelograms have diagonals that are equal in length.

Which of the following terms could not be used to describe the polygon shown?

• quadrilateral

• square

• parallelogram

• rhombus

How are a rhombus and square alike?

• They both have four equal sides.

• They both have four right angles.

• The both have four equal angles.

• They both have only one pair of parallel sides.

Which of the following is always true?

• A parallelogram is a kite.

• A quadrilateral is a trapezoid.

• A rectangle is a square.

• A square is a rhombus.

Which property must both a rectangle and rhombus have?

• 4 right angles

• 4 congruent sides

• 2 pairs of acute angles

• 2 pairs of parallel sides

Delia used a rhombus to create a design. Which statement must be true for a quadrilateral to be a rhombus?

• All four sides must be congruent.

• All four angles must be congruent.

• It must have four lines of symmetry.

• The sum of the interior angles must equal 180 degrees.

Which statement is always true for a square, but not always true for a rhombus?

• Two angles are obtuse.

• All sides are equal.

• Two or more angles are right angles.

• More than two sides are parallel.

Tags

CCSS.4.G.A.2