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Arithmetic Pipelines
The technique of pipelining can be applied to various complex and low arithmetic operations to speed up processing time. Pipelines used for arithmetic calculations are called Arithmetic pipelines. In this segment we discuss arithmetic-pipelines based on arithmetic operations. Arithmetic-pipelines are created for simple fixed point and complex floating-point arithmetic operations. These arithmetic operations are well-matched to pipelining because these operations can be efficiently divided in subtasks for the pipeline phases. For applying the arithmetic pipelines we normally use following two types of adder:
I. Carry propagation adder (CPA): It adds two numerals such that carries generated in successive digits are propagated.
II. Carry save adder (CSA): It adds two numerals such that carries generated are not propagated rather these are saved in a carry vector.
Syntax and Semanticsx and Semantics for First-order logic - artificial intelligence: Propositional logic is limited in its expressiveness: it may just represent true and false
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Minimize the logic function F(A, B, C, D) = ∑ m(1,3,5,8,9,11,15) + d(2,13) using NAND gate with help of K-map. Ans. Realization of given expression by using NAND gates: In
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Determine the block diagram of bcd adder To add 0110 to binary sum, we use a second 4-bit binary adder. The two decimal digits, together with input-carry, are first added in to
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Q. Explain XNOR gate with three input variable and draw necessary circuits. Q. Simplify FOLLOWING Using K-Map 1. m0 + m1 + m6 + m7 + m12 + m13 + m8 + m9 2. m0 + m2 + m4 +
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