Question

(xvi) Logic gates are minimized using
(a) Theorem
(c ) Postulates
(b) K-Map
(d) All the above ​

Answer 1

Answer:

C is correct bhai conform

Explanation:

Give brainest if you like

Answer 2

(d) All the above.

Logic gates are electronic devices that perform logical operations on one or more binary inputs and produce a single binary output. The design and optimization of logic gates are essential for the efficient functioning of digital systems. There are several methods for minimizing logic gates, including:

(a) Theorem: There are several theorems in Boolean algebra, such as De Morgan's theorem, which can be used to simplify logic expressions and minimize logic gates.

(b) K-Map: Karnaugh Map (K-Map) is a graphical representation of a truth table used to simplify Boolean algebra expressions. K-Maps are used to minimize logic gates by identifying groups of adjacent 1's in a truth table and simplifying them using Boolean algebra.

(c) Postulates: There are several postulates in Boolean algebra, such as the identity and complementation laws, which can be used to simplify logic expressions and minimize logic gates.

In summary, logic gates can be minimized using theorems, K-Maps, and postulates in Boolean algebra, or a combination of these methods.

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