Select the Best Translation into Predicate Logic, Using the Following $\lor$

select the best translation into predicate logic, using the following translation key:
b: Britain
c: Charles
e: Elizabeth
t: Tescos
Px: x is a person
Qx: x is a Queen of England
Wx: x is a woman
Exy: x is more exalted than y
Ixy: x is in y
Pxy: x shops at y
Sxy: x is a son of y
-Any son of Elizabeth or Charles is more exalted than anyone who is not Charles, Elizabeth, or a son of either.

A) (∀x) [(Px • x≠e • x≠c • Sxe • Sxc) ⊃ (∀y) (Py ⊃ Exy) ]
B) (∀x) {(Sxe $\lor$ Sxc) ⊃ (∀y) [(Py • y≠c • y≠e • ~Sye • ~Syc) ⊃ Exy]}
C) (∀x) (∃y) {(Eyx • Py) ⊃ [(Sxe $\lor$ Sxc) ⊃ (y=e $\lor$ y=c $\lor$ y=x) ]}
D) (∀x) {(∃y) (Eyx • Py) ⊃ [(Sxe $\lor$ Sxc) ⊃ (Ecx • Eex) ]}
E) (∀x) {[(Sxe $\lor$ Sxc) • x≠c • x≠e] ⊃ (∀y) (Py ⊃ Exy) }