Difference between canonical and standard form? Which form is preferable while implementing a boolean function with gates
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In arithmetic and software engineering, an authoritative, ordinary, or standard type of a scientific protest is a standard method for showing that question as a numerical articulation. The qualification amongst "authoritative" and "ordinary" structures changes by subfield.
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In arithmetic and software engineering, an authoritative, ordinary, or standard type of a scientific protest is a standard method for showing that question as a numerical articulation. The qualification amongst "authoritative" and "ordinary" structures changes by subfield.
Mark the answer as brainliest if it helped
Thank you
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That's a quite an interesting question.
Canonical form: In Boolean expressions form the sum of minimum term along with the product of maximum term is called as canonical form of any function. So we can say that they contain all the variables.
It is obtain from truth table in order tor reading a function.
Standard form : this form of the function which may contain any number of literals.
so we can say that canonical form is preferable over standard form l
Canonical form: In Boolean expressions form the sum of minimum term along with the product of maximum term is called as canonical form of any function. So we can say that they contain all the variables.
It is obtain from truth table in order tor reading a function.
Standard form : this form of the function which may contain any number of literals.
so we can say that canonical form is preferable over standard form l
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