An example of a connective which is not associative is :
AND
$(AB)C = A(BC) = ABC.$
OR
$(A + B) + C = A + (B + C)=A+B+C$
NAND
But, $((AB)′C)′ ≠ (A(BC)′)′ $does not follow associative property.
XOR
$ (a⊕b)⊕c=a⊕(b⊕c)$
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