Love Lang
08/20/2023 · High School
\( 8_{79} \). If \( \mathrm{p}=\mathrm{it} \) 's a baby monkey, \( q=i \) it's a baby ferret, and \( \mathrm{r}= \) it's riding backwards on a pig, and p is true and q and r are false, use the truth table in \( E x .79 .1 \) to determine the truth value of the following statement. If the conditional is \( p \rightarrow r \), find the truth value of \( \neg r \rightarrow \neg p \) (contrapositive). Then, write the contrapositive in sentence form.
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If it is not riding backwards on a pig, then it is not a baby monkey.
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