If p ∧ q is false and p v q is true then following is not true? *
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answer:
p→q is false only when p is true and q is false.
∴p→(p∨q) is false when p is true and (q∨r) is false, and
p∨q false when both p,q are false.
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Truth Table
Given:
If p ∨ q is true and p ∧ q is false.
To find:
Statement which is not true.
Explanation:
A truth table showing the truth value of a statement formula for each possible combinations of truth values of component statement.
If p ∨ q is true and p ∧ q is false,
let p=F and q =T
so,
p ∨ q ⇒ F ∨ T =T (this gives result as true)
p ∧ q ⇒ F ∧ T= F
p ⇔ q ⇒ F⇔T= F (this gives result as false or not true)
¬p∨¬q ⇒ T ∨ F = T ( this also gives result as true)
q∨¬q ⇒ T ∨ F = T ( this also gives result as true).
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