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Karnaugh Map or K Map is a graphical representation for simplifying the boolean expressions. K Map Simplification Rules and Solved Examples are discussed.
The Karnaugh Map also called as K Map is a graphical representation that provides a systematic method for simplifying the boolean expressions. For a boolean expression consisting of n-variables, number of cells required in K Map = 2 n cells.
Full Adder is a combinational logic circuit. It is used for the purpose of adding two single bit numbers with a carry. Thus, full adder has the ability to perform the addition of three bits. Full adder contains 3 inputs and 2 outputs (sum and carry) as shown-.
Example- If the function F (A , B , C) = ∑ (0 , 1 , 2 , 4) is a self-dual function. Then, its complement function F’ (A , B , C) = ∑ (3 , 5 , 6 , 7) will also be a self-dual function.
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0/1 Knapsack Problem is a variant of Knapsack Problem that does not allow to fill the knapsack with fractional items. 0/1 Knapsack Problem solved using Dynamic Programming. 0/1 Knapsack Problem Example & Algorithm.
K-Means Clustering is an iterative clustering technique that partitions the given data set into k predefined clusters. K-Means Clustering Algorithm Examples, Advantages & Disadvantages.
Distance Vector Routing Algorithm is a dynamic routing algorithm in computer networks. Distance Vector Routing Algorithm Example. Distance Vector Routing Algorithm is called so because it involves exchanging distance vectors. Each router prepares a routing table and exchange with its neighbors.
Minimization of DFA is a process of reducing a given DFA to its minimal form called minimal DFA. Minimized DFA contains minimum number of states. Minimization of DFA Examples and Practice Problems.
