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The question asks which quadrilateral matches the given characteristics:

1. The figure has 4 right angles.
2. The figure has 4 congruent sides.
3. Both pairs of opposite sides are parallel.

The correct answer is **A. Square**.

A square meets all of the following criteria:
- It has 4 right angles.
- It has 4 congruent (equal-length) sides.
- Both pairs of opposite sides are parallel.

Other options:
- **B. Parallelogram**: Parallelograms have opposite sides parallel, but not necessarily 4 right angles or 4 congruent sides.
- **C. Rectangle**: Rectangles have 4 right angles and opposite sides parallel, but their sides are not necessarily congruent.
- **D. All quadrilaterals**: Not all quadrilaterals meet these criteria.

Would you like further clarification or more details on quadrilaterals?

Here are 5 related questions to deepen your understanding:
1. What are the properties of a parallelogram that distinguish it from a square?
2. How do a square and a rhombus differ?
3. Can a rectangle be a square? Under what conditions?
4. What are the defining characteristics of a rhombus?
5. How does a trapezoid differ from a parallelogram?

**Tip**: When studying quadrilaterals, pay close attention to how angles and side lengths relate to one another!

Which of the following matches a quadrilateral with the listed characteristics: 1. Figure has 4 right angles, 2. Figure has 4 congruent sides, 3. Both pairs of opposite sides parallel?

Learn how to identify a quadrilateral that has 4 right angles, 4 congruent sides, and both pairs of opposite sides parallel. This problem covers key geometry concepts about squares and quadrilaterals, making it suitable for students in Grades 6-8.

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