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Classifying quadrilaterals by their geometric properties using a worksheet with diagrams and a classification table.

A worksheet titled "Classifying Quadrilaterals" with a table to classify shapes like rectangle, square, parallelogram, trapezium, and rhombus based on properties such as diagonal length, intersection angles, and pairs of parallel sides. Diagrams of the shapes are shown above the table.

A worksheet titled "Classifying Quadrilaterals" with a table to classify shapes like rectangle, square, parallelogram, trapezium, and rhombus based on properties such as diagonal length, intersection angles, and pairs of parallel sides. Diagrams of the shapes are shown above the table.

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ID: #280198
Show Answer Key & Explanations Step-by-step solution for: Properties of Quadrilaterals - Mr-Mathematics.com
Final Answer:
| Quadrilateral | Diagonals always equal in length? | Diagonals intersect at 90°? | How many pairs of parallel sides? | How many pairs of opposite angles are equal? |
|-----------------|-----------------------------------|----------------------------|-----------------------------------|----------------------------------------------|
| Kite | No | Yes | 0 | 1 |
| Parallelogram | No | No | 2 | 2 |
| Rhombus | No | Yes | 2 | 2 |
| Square | Yes | Yes | 2 | 2 |
| Rectangle | Yes | No | 2 | 2 |
| Trapezium | No | No | 1 | 0 (in general; only if isosceles, then 1) |

Note: For a general trapezium (only one pair of parallel sides, not necessarily isosceles), opposite angles are *not* equal. So we put 0. If the problem assumes an isosceles trapezium, it would be 1—but since “Trapezium” alone usually means general, 0 is correct for standard classification tasks like this.
Parent Tip: Review the logic above to help your child master the concept of quadrilateral properties worksheet.
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