A **parallelogram** is a type of quadrilateral where opposite sides are both equal in length and parallel. Here are five examples of parallelograms:

1. **Rectangle**: All angles are right angles (90 degrees), and opposite sides are equal and parallel.
   
2. **Square**: A special case of a rectangle where all sides are equal in length, with right angles and opposite sides parallel.

3. **Rhombus**: All four sides have equal length, but the angles are not necessarily 90 degrees. Opposite sides remain parallel.

4. **Diamond-shaped parallelogram**: Similar to a rhombus, but with slanted sides that don’t form right angles.

5. **Generic parallelogram**: A four-sided figure with opposite sides that are parallel and equal in length, but with no right angles, and unequal adjacent sides.

If you have any specific questions about the properties or characteristics of a parallelogram, feel free to ask!

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### Related Questions:
1. How do you calculate the area of a parallelogram?
2. What are the differences between a rectangle and a rhombus?
3. How do diagonals behave in a parallelogram?
4. How do angles relate to one another in a parallelogram?
5. Can a trapezoid be considered a parallelogram?

**Tip**: The area of a parallelogram can be found using the formula: Area = base × height.

Explore various examples of parallelograms such as rectangles, squares, rhombuses, and generic parallelograms. Learn about their properties, including opposite sides being equal and parallel, and how to calculate their area using the base and height formula. Suitable for students in Grades 6-8.

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