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Square is also a parallelogram because all sides of a square are equal in length, and the opposite sides are parallel. Additionally, the angles in a square are all right angles, which satisfies the properties of a parallelogram where opposite angles are equal. Therefore, every square meets the criteria for being a parallelogram.

Aniket Singh , 8 Months ago
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Askiitians Tutor Team

A square is indeed a type of parallelogram. This is due to several key characteristics that align with the definition of a parallelogram.

Key Characteristics of a Square

  • Equal Sides: All four sides of a square are of equal length.
  • Parallel Sides: Opposite sides are parallel to each other.
  • Right Angles: Each angle in a square measures 90 degrees, making them all right angles.

Relation to Parallelograms

These properties confirm that a square fulfills the requirements of a parallelogram:

  • Opposite sides are equal and parallel.
  • Opposite angles are equal, and in the case of a square, they are all right angles.

In summary, every square qualifies as a parallelogram due to its equal sides, parallelism, and right angles.

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