- Type
- Midterm past paper
- Course
- MTH202 Discrete Mathematics
- Size
- PDF 64 KB
- Updated
- 23 Oct 2026
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11.
Absorption Laws:
a. A A B A , b. A A B A
Implications(Conditional)& Bi-Conditional
Implication (Conditional) →
1a. p → q ≡ ~ q → ~ p, b. p → q ≡ ~ p ∨ q 2- if p → q , then its inverse is ~ p → ~ q 3- if p → q , then its converse is q → p → operator is not a commutative coz p → q ≠ q → p 4- if p → q , then its contra positive is ~ q → ~ p so p → q ≡ ~ q → ~ p, so implication is equivalent to its contra positive.
Bi-Conditional ↔
1-
p ↔ q ≡ ( p → q ) ∧ ( q → p )
2-
~ p ↔ q ≡ p ↔ ~ q
1-
p ↔ q ≡ q ↔ p
2-
Implication Law: p → q ≡ ~ p ∨ q ≡ ~ ( p ∧ ~ q)
3-
Exportation Law: ( p ∧ q ) → r ≡ p → ( q → r )
4-
Equivalence: p ↔ q ≡ ( p → q ) ∧ ( q → p )
5-
Reductio ad absurdum: p → q ≡ ( p ∧ ~ q) → c
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