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18 Cards in this Set

  • Front
  • Back

Both conjuncts must be ___for the entire conjunctive sentence to be true a ___ plus a ____equals true

True, True, True

But if one or both of the conjuncts is ___ the entire compound sentence is false.

False

One ___ conjunct and the entire sentence is false

False

True plus true equals


True plus false equals


False plus true equals


false plus false equals

True, false, false, false

The negation of a true sentence is

False

The sentence is ___ and we negate it then it’s false. ~___=false

True, true

The negation of a false sentence is

True

If the sentence is ___ and we negate it, then it’s true. ~____= True

False, false

If one of the disjuncts is true then the entire disjunction is ___

True

True v true =


True V false =


False V true =


False V false =

True, true, true, false

Only one of the disjuncts must be ____ for the entire disjunction to be true.

True

Both Disjuncts cannot be

True

Because it’s, either or, but not boththat are ___

True

True VE in a circle true =


True V in a circle or false =


False V in a circle true =


False VE in a circle false =

False, true, true, false

A conditional is false if the antecedent is ____ and the Consequent is ___.

True, false

T>t =


F> T =


F >F =


True >false =

True, true, true, false

If both parts of the sentence have the ___truth value than a biconditional sentence is true

Same

True = true


False = true


False = false


True = false

True, false, true, false