Study the table below and, translate the following English sentences into FOL.

$\backslash$table$[[$English$,,],[$Names$,$betty,$],[$Betty$,$zanele,$],[$Zanele$,$days,$],["$Days and Years",third,$],["$Third Street",enemies,$],["$Enemies or not?",,$],[,],[$Predicates$,$Actor $(x),],[x$ is an actor,Soap $(x),],[x$ is a soap opera,Play $(x,y),],[x$ plays in $y,$Watch $(x,y),],[x$ watches $y,],[,]]$

a$)$ Translate the following English sentences into a first$-$order logic $($FOL$)$ sentence, using the names and predicates given in the above table:

$2\mathrm{.}1$ Betty and Zanele both watch "Third Street" if and only if both of them play in it$.$

$(2)$

$2\mathrm{.}2$ If Betty plays in "Third Street", there is an actor that watches it$.$

$(2)$

$2\mathrm{.}3$ Nobody who plays in "Enemies or not?" watches it$.$

$(2)$

b$)$ Translate the following first$-$order logic $($FOL$)$ sentence into English sentences, using the names and predicates given in the above table:

Actor $(x{)}^{{?}^{?}}$not Play $,$ days