Boolean Algebra Rules

Now Let us move on to the concept of boolean algebra rules. The set if rules in analytic statements that are graphic in algebraic contour using symbols and set theory.

It is doable to equal the outcome of such statements in a truth fare. This system was matured be Land mathematician Martyr Mathematician. After this system galore writer systems are formulated and are old in chance theory and computing. Also get help from boolean algebra calculator for your better understanding.

Rules of boolean algebra are as follows:
Commutative law:
x + y = y + x
x · y = y · x

Associative law:
x + (y + z) = (x + y) + z
x . (y . z) = (x . y) . z

Distributive law:
x · (y + z) = (x · y) + (x · z)   
x + (y · z) = (x + y) · (x + z)


Identity law:
x · x = x
x + x = x 

Redundancy Law:
x · (x + y) = x
x + (x · y) = x

Property of zero in Boolean algebra rules: 
0 + x = x
0 . x = x


Property of one in boolean algebra rules.
1 + x = 1
1 . x = 1

These seven rules are comes under boolean algebra rules. Next I will move on some other concept of math. Till then enjoy this learning.