Difference between revisions of "Boolean Algebra"
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=Identities= | =Identities= | ||
==AND Identities== | ==AND Identities== | ||
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+ | The logic gate AND is represented by the "." symbol. Some examples of an equation containing this operation is: | ||
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+ | ''"A.B"'' | ||
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+ | This expression means "A AND B = 1". | ||
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+ | <math> \overline{A.B} </math> | ||
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+ | This expression means " NOT A AND B = 1". | ||
==OR Identities== | ==OR Identities== |
Revision as of 08:15, 8 May 2018
Any equation must be within the <math> </math> tags. For Boolean alegbra the main issue is how to negate a term like:
or
this can be done by adding the following around any term you wish to negate.:
<math> \overline{} </math>
is
<math> \overline{a} </math>
is
<math> \overline{\overline{a}+b} </math>.
Contents
Identities
AND Identities
The logic gate AND is represented by the "." symbol. Some examples of an equation containing this operation is:
"A.B"
This expression means "A AND B = 1".
This expression means " NOT A AND B = 1".
OR Identities
Laws
Commutative Law
Associate Law
Distributive Law
Redundancy Law
Identity Law
Negation Law
Equations
Solving equations is a matter of applying the laws of boolean algrebra, followed by any of the identities you can find: