(1) Identity Property:

An identity clement with respect to designed by 1

$A.1=1.A=a$

(2) Commutative Property:

$A+B=B+A$

$A.B=B.A$

(3) Distributive Property:

Distributive Property Over + A• (B+C) = (A•B) + (A•C)

Distributive Property Over • A+ (B•C) = (A+B) • (A+C)

(4) Associative Property:

$A+(B+C)=(A+B)+C$

$(A•B)•C=A•(B•C)$

(5) Complement Property :

For Every Binary element

Complement Property of •

Complement Property of +

(6) Idem potency Property :

Any variable ANDed or ORed with itself result in the original variable.

(7) Involution Property:

Double inversion of any variable results in original variable.

(8) Absorption Property :

$A+1=1$ in OR function if any one input is 1 then output is logic 1.