Exploring Special Parallelograms

What distinguishes special parallelograms from regular ones?

• They have different sides.

• They are less symmetric.

• They have unique angles.

• They share similar properties but differ in one aspect.

What is a common property of all special parallelograms?

• All sides are congruent.

• Diagonals are congruent.

• Opposite angles are congruent.

• All angles are acute.

What are the properties of diagonals in a rectangle?

• They intersect outside the shape.

• They are unequal.

• They are congruent.

• They are perpendicular.

What can be inferred about the angles in a rectangle?

• Angles vary in measurement.

• All angles are less than 90 degrees.

• All angles are more than 90 degrees.

• All angles are exactly 90 degrees.

What is the relationship between the sides of a rectangle?

• All sides are of different lengths.

• No sides are congruent.

• Opposite sides are congruent.

• Adjacent sides are congruent.

How do the diagonals behave in a rhombus?

• They do not intersect.

• They are congruent but not perpendicular.

• They are not congruent but perpendicular.

• They are congruent and perpendicular.

What special property do the diagonals of a rhombus exhibit?

• They extend beyond the shape.

• They are congruent.

• They bisect the angles.

• They are parallel.

How do the diagonals of a rhombus interact with each other?

• They intersect at a right angle.

• They intersect at a non-right angle.

• They are parallel.

• They do not intersect.

What is true about all sides and angles of a square?

• All sides are equal but angles are not.

• All angles are equal but sides are not.

• All sides and angles are equal.

• None of the sides or angles are equal.

In a square, what is true about the diagonals?

• They are unequal.

• They do not intersect.

• They are congruent.

• They are perpendicular to the sides.