The negation of the statement (( A wedge( B v | vedclass

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Question

$p :(( A \wedge( B \vee C )) \Rightarrow( A \vee B )) \Rightarrow A$

${[\sim( A \wedge( B \vee C )) \vee( A \vee B )] \Rightarrow A }$

${[( A \w

Vedclass · Accepted Answer

equivalent to $\sim A$

Vedclass · Answer

$p :(( A \wedge( B \vee C )) \Rightarrow( A \vee B )) \Rightarrow A$

${[\sim( A \wedge( B \vee C )) \vee( A \vee B )] \Rightarrow A }$

${[( A \wedge( B \vee C )) \wedge \sim( A \vee B )] \vee A }$

$( f \vee A )= A$

$\sim p \equiv \sim A$

The negation of the statement $(( A \wedge( B \vee C )) \Rightarrow( A \vee B )) \Rightarrow A$ is

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