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Conditional Statement: if p then q The converse form of a conditional statement is when: O p and q are switched, and both negated. p and the q are switched. Neither p or q is negated. O p and q are both negated. Neither p or q are swithced.​

Conditional Statement if p then q The converse form of a conditional statement is when O p and q are switched and both negated p and the q are switched Neither class=

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2 Answers:

B)  p and the q are switched

C) Neither p or q is negated

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Explanation:

The original conditional "if P, then Q" has P and Q swap places to form the converse. So the converse would be "if Q, then P". We don't negate P, and we don't negate Q either.

Here is the full list

  • Original = If P, then Q
  • Converse = If Q, then P
  • Inverse = If not P, then not Q
  • Contrapositive = If not Q, then not P

Side notes:

  • The original and contrapositive are equivalent in truth value.
  • The converse and inverse are equivalent in truth value.

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