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Lesson 3: Continue to Classify Quadrilaterals — Practice Questions

  1. 1. Which statement best describes the relationship between a square and a rhombus?

    • A. A square is always a rhombus.
    • B. A square is sometimes a rhombus.
    • C. A square is never a rhombus.
    • D. A rhombus is always a square.
  2. 2. A rectangle is ___ a parallelogram.

    • A. always
    • B. sometimes
    • C. never
  3. 3. Which of the following statements is never true?

    • A. A parallelogram is a rectangle.
    • B. A square is a rhombus.
    • C. A rectangle is a square.
    • D. A trapezoid is a parallelogram.
  4. 4. A parallelogram is ___ a rectangle.

    • A. always
    • B. sometimes
    • C. never
  5. 5. If a quadrilateral is a square, which other classification must be true?

    • A. It must be a trapezoid.
    • B. It must be a kite.
    • C. It must be a rectangle.
    • D. It cannot be any other type.
  6. 6. A rhombus is ___ a square.

    • A. always
    • B. sometimes
    • C. never
  7. 7. Which statement correctly explains why a square is a type of parallelogram?

    • A. A square has four right angles.
    • B. A square has two pairs of parallel sides.
    • C. A square has four equal sides.
    • D. A square's diagonals are congruent.
  8. 8. Based on the Venn diagram of quadrilaterals, which statement about rhombuses and squares is true?

    • A. All rhombuses are squares.
    • B. All squares are rhombuses.
    • C. No rhombus is a square.
    • D. Some squares are not rhombuses.
  9. 9. According to the Venn diagram, which of the following shapes can never be classified as a parallelogram?

    • A. Square
    • B. Rectangle
    • C. Rhombus
    • D. Trapezoid
  10. 10. According to the Venn diagram, a quadrilateral that is both a rectangle and a rhombus must also be a ___.