Which of the following sentences are statements? Give reasons for your answer.
The product of $(-1)$ and $8$ is $8.$
The product of $(-1)$ and $8$ is $8.$
(N/A) sentence is considered a statement in logic if it is either true or false,but not both.
The product of $(-1)$ and $8$ is $(-8)$.
Since the sentence asserts that the product is $8$,which is false,it qualifies as a statement.
The product of $(-1)$ and $8$ is $(-8)$.
Since the sentence asserts that the product is $8$,which is false,it qualifies as a statement.
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Check whether the following sentence is a statement. Give reasons for your answer.
There is no rain without clouds.
There is no rain without clouds.
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View SolutionIf $(p \wedge \sim r) \rightarrow (\sim p \vee q)$ has truth value $F$,then the truth values of $p, q,$ and $r$ are respectively:
Let $F_{1}(A, B, C) = (A \wedge \sim B) \vee [\sim C \wedge (A \vee B)] \vee \sim A$ and $F_{2}(A, B) = (A \vee B) \vee (B \rightarrow \sim A)$ be two logical expressions. Then ...... .
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