Statements: All squares are quadrilaterals. Some quadrilaterals are not squares. Conclusion: Some quadrilaterals are squares. This conclusion is

  • A. valid
  • B. invalid
  • C. contradictory
  • D. irrelevant

Explanation

If all squares are quadrilaterals and squares exist, then some quadrilaterals must be squares, which is a valid conversion of a universal affirmative into a particular one. The second premise adds that not every quadrilateral is a square, which is consistent rather than contradictory. Both statements can be true at once.

Related questions