Translate the following statements into propositional logic. In each case, I've provided a key for the simple$/$atomic statements. Use that key to identify the proper translation into the language of propositional logic. The notion for the logical connectives that I$\text{'}$m using is this: not $($negation$),$ & $($conjunction$),$ v $($disjunction$),($material conditional$),$ and material equivalence or biconditional$).$

Your ice is not cold. $($I$)$

A$.PV$

$(-,$ If my stock portfolio is weak, then I am losing money. $($S$,$ L$)$

B$.LS$

$,$ My car does not look great, but it gets great gas mileage. $($L$,$

C$.D$ & $(S$&$(C$&$L))$

G$)$

D$.SL$

$,$ If you feel great, then you look great. $(F,L)$

E$.MvvT$

$4$ My test score was high or I am mistaken. $(H,M)$

F$.PA$

$ You passed the exam only if you got at least a C$.($P$,$ C$)$

G$.(P$&$T)$

H$.$

$,$ Either candy or tobacco is bad for your teeth. $($C$,$ T$)$

I. $D$&$(CvvL)$

$,$ Bill is cold and Mary is late. B$,$ M$)$

J$.H$&$M$

$$ Today is Monday or today is Tuesday. $(M,T)$

K$.TM$

$$He$ is not a U$.$S$.$ senator$.($S$)$

L$.PC$

$$ Toothpaste is good for your teeth, but tobacco is not. $($P$,$ T$)$

M$.$ notG&$F$

$P.$ Driving too fast is hazardous to your health; and so is driving

N$.$S

O$.PT$ without buckling up$.($F$,$ B$)$

P$.F$&$B$

F$.$ Pizza contains all the basic food groups if$,$ and only if$,$ you get it with anchovies. $($P$,$ A$)$

B$.$ Lava lamps are distracting, while music in the background is soothing. My room could use a good cleaning, but I am too lazy to do anything about it$.($D$,$ S$,$ C$,$ L$)$

Q$.$L& $G$ R$.B$&$M$

S$.A$&$P$

T$.FL$

U$.HvvM$

V$.FL$

W$.$ C & T

X$.$ &I