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$1.(10$ pts$)($Exercise $8\mathrm{.}11)$ Consider a vocabulary with the following symbols: $$ Occupation$($p$,$ o$)$: Predicate. Person p has occupation o$.$ Customer$($p$1,$ p$2)$: Predicate. Person p$1$ is a customer of person p$2.$ Boss$($p$1,$ p$2)$: Predicate. Person p$1$ is a boss of person p$2.$ Doctor, Surgeon, Lawyer, Actor: Constants denoting occupations. $$ Emily, Joe: Constants denoting people. Use these symbols to write the following assertions in first$-$order logic: $($c$)(2$ pts$)$ All surgeons are doctors. $($d$)(2$ pts$)$ Joe does not have a lawyer $($i$.$e$.,$ is not a customer of any lawyer$).($e$)(2$ pts$)$ Emily has a boss who is a lawyer. $($f$)(2$ pts$)$ There exists a lawyer all of whose customers are doctors. $($g$)(2$ pts$)$ Every surgeon has a lawyer.