Which Statements are True About the Parallelograms?

A parallelogram is a four-sided quadrilateral with two pairs of parallel lines. It is one of the most common shapes in geometry, and it is known for its many properties. Knowing which statements are true about the parallelograms can help you better understand its many features. Here are three statements that are true about the parallelograms.

Parallelograms Have Two Pairs of Opposite Sides That are Parallel

Parallelograms Have Two Pairs of Opposite Sides That are Parallel

The most important property of a parallelogram is that it has two pairs of opposite sides that are parallel. This means that the opposite sides of the parallelogram have the same length and angle. This property is what makes a parallelogram different from other quadrilaterals. Knowing this property can help you identify parallelograms when you see them.

The Opposite Angles of a Parallelogram are Equal

The Opposite Angles of a Parallelogram are Equal

Another property of a parallelogram is that the opposite angles of the parallelogram are equal. This means that the angles opposite each other are the same size. This property is important to remember when you are trying to solve problems involving parallelograms. Knowing this property can help you better understand the shape of a parallelogram.

The Diagonals of a Parallelogram Bisect Each Other

The Diagonals of a Parallelogram Bisect Each Other

The last property of a parallelogram is that the diagonals of the parallelogram bisect each other. This means that the diagonals of the parallelogram cut each other in half. This property is important to remember when you are trying to solve problems involving parallelograms. Knowing this property can help you better understand the shape of a parallelogram.



These are three statements that are true about the parallelograms. Knowing which statements are true about the parallelograms can help you better understand its many features. Knowing the properties of a parallelogram can help you solve problems involving parallelograms. Understanding the properties of a parallelogram can also help you better understand its shape and size.