- #1
Upeksha
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Homework Statement
Using[/PLAIN] inference rules/equivalencies, Show that
( ( (¬ A ∨ ¬ B ) → ( C ∧ D ) ) ∧ ( C → E) ∧ ( ¬ E )) → A
Homework Equations
( ( (¬ A ∨ ¬ B ) → ( C ∧ D ) ) ∧ ( C → E) ∧ ( ¬ E )) → A[/B]
The Attempt at a Solution
Using inference rules/equivalencies, Show that
( ( (¬ A ∨ ¬ B ) → ( C ∧ D ) ) ∧ ( C → E) ∧ ( ¬ E )) → A
This is my answer.
Consider about,
( (¬ A ∨ ¬ B ) → ( C ∧ D ) ) ∧ ( C → E) ∧ ( ¬ E )
Then,
( (¬ A ∨ ¬ B ) → ( C ∧ D ) ) ∧ ¬ E
( ¬( A ∧ B ) → ( C ∧ D ) ) ∧ ¬ E
( ¬¬( A ∧ B ) ∨ ( C ∧ D ) ) ∧ ¬ E
( ( A ∧ B ) ∨ ( C ∧ D ) ) ∧ ¬ E
After that, I cannot reach the answer → A
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