Consider the following statements:(A) If 3+3= | vedclass

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(B) In logic,an implication $p \rightarrow q$ is false only when $p$ is true and $q$ is false. Otherwise,it is true.$(A)$ Let $p: 3+3=7$ (False) and $

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$(A)$ and $(C)$ are true while $(B)$ is false.

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(B) In logic,an implication $p ightarrow q$ is false only when $p$ is true and $q$ is false. Otherwise,it is true.$(A)$ Let $p: 3+3=7$ (False) and $q: 4+3=8$ (False). Since $p$ is false,$p ightarrow q$ is true.$(B)$ Let $p: 5+3=8$ (True) and $q: 	ext{the earth is flat}$ (False). Since $p$ is true and $q$ is false,$p ightarrow q$ is false.$(C)$ Let $p: 	ext{Both } (A) 	ext{ and } (B) 	ext{ are true}$ (False,because $B$ is false) and $q: 5+6=17$ (False). Since $p$ is false,$p ightarrow q$ is true.Therefore,$(A)$ and $(C)$ are true,while $(B)$ is false.

Consider the following statements:
$(A)$ If $3+3=7$,then $4+3=8$.
$(B)$ If $5+3=8$,then the earth is flat.
$(C)$ If both $(A)$ and $(B)$ are true,then $5+6=17$.
Which of the following statements is correct?

Similar Questions

Statement $-1$: The statement $A \to (B \to A)$ is equivalent to $A \to (A \vee B)$.
Statement $-2$: The statement $\sim [(A \wedge B) \to (\sim A \vee B)]$ is a tautology.

The simplest form of the following switching circuit is:

Consider the following statement patterns:
$A$. $(q \to p) \vee (p \to q)$
$B$. $(\sim p \vee \sim q) \leftrightarrow \sim (p \wedge q)$
$C$. $[(p \vee q) \wedge \sim p] \wedge \sim q$
$D$. $(p \wedge q) \wedge (\sim p \vee \sim q)$
Which of the following is correct?

Which of the following is not true?

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Consider the following statements:$(A)$ If $3+3=7$,then $4+3=8$.$(B)$ If $5+3=8$,then the earth is flat.$(C)$ If both $(A)$ and $(B)$ are true,then $5+6=17$.Which of the following statements is correct?