Question: 2- and 3-variable Boolean Algebra Theorems Commutative Laws (2a) x+ (y+z)-(xty)+z Associative Laws (3a) | x+ (y-z)=(x+y). (x+z) Distributive Laws Unity (4b) | (x+y)(x, +y)

2- and 3-variable Boolean Algebra Theorems Commutative Laws (2a) x+ (y+z)-(xty)+z Associative Laws (3a) | x+ (y-z)=(x+y). (x+z) Distributive Laws Unity (4b) |

2- and 3-variable Boolean Algebra Theorems Commutative Laws (2a) x+ (y+z)-(xty)+z Associative Laws (3a) | x+ (y-z)=(x+y). (x+z) Distributive Laws Unity (4b) | (x+y)(x, +y) =y Absorption (5b) x.(x+y)x DeMorgan's (xy)'-x' ty

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