Diagonal properties of Square and Rectangle

What is true about the diagonals of a rectangle?

• They are always perpendicular.

• They bisect each other.

• They are unequal in length.

• They do not bisect each other.

The diagonals of a square are:

• Equal and do not bisect each other.

• Unequal and bisect each other.

• Equal and perpendicular to each other.

• Unequal and perpendicular to each other.

In a rectangle, the diagonals:

• Are equal in length.

• Are unequal in length.

• Do not bisect each other.

• Are perpendicular.

In a square, the diagonals:

• Do not bisect the angles.

• Are unequal.

• Bisect the angles at 90 degrees.

• Are not perpendicular.

The length of the diagonals in a rectangle is:

• Always equal.

• Always unequal.

• Sometimes equal, sometimes unequal.

• Dependent on the sides.

The point where the diagonals of a square intersect is:

• Midpoint of the square.

• Outside the square.

• On one side of the square.

• On a vertex.

The diagonals of a square:

• Divide the square into four isosceles triangles.

• Do not divide the square into equal parts.

• Are always parallel.

• Are of different lengths.

The diagonals of a rectangle bisect each other at:

• Right angles.

• Acute angles.

• Obtuse angles.

• Equal angles.

What is the relationship between the diagonals of a square?

• They are perpendicular bisectors of each other.

• They do not bisect each other.

• They are of different lengths.

• They are parallel.

The diagonals of a rectangle are:

• Perpendicular.

• Unequal in length.

• Equal in length.

• Always outside the rectangle.