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Prove the equations using the Boolean algebraic theorems that is given belowA‾BC + AB‾C + ABC‾+ ABC = AB + BC + ACAns. The equation given is A‾BC + AB‾C + ABC‾+ ABC = AB + BC + ACL.H.S = A‾BC + AB‾C + ABC‾+ ABC= A‾BC + AB‾C + AB (C +C‾)= A‾BC + AB‾C + AB (Q C + C‾ = 1)= A‾BC + A (B + B‾C)= A‾BC + A (B + C) (? B + B‾C = B + C)= A‾BC + A B + AC= C (A + A‾B) + AB + AC= C (A + B) + A B + AC (? A + A‾B = A + B)= AC + BC + AB + AC= AB + BC + AC (? AC + AC = AC)= R.H.S Thus Proved
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The following branch prediction algorithms are suggested: 1) Guess that the branch will be taken if the previous one was taken; predict not taken otherwise. 2) Guess that the
Binary Resolution: We looked at unit resolution (a propositional inference law) in the last lecture: A ∨ B, ¬B /A We may have this a bit further to propositional bin
Don't scan at more resolution than needed. This saves both Disk and time Space. Typically itisn't useful to scan at more than optical resolution because it adds no new informa
Determine the benefits of developing prototype According to SOMM [96] benefits of developing prototype are as following: 1. Communication gap between clients and software
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Explain Bottom up parsing. Bottom up parsing: This parse attempts to increase syntax tree for an input string by a sequence of reduction. If the input string can be decreas
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Which of the memories stores the most number of bits ? Ans. most number of bits stores in 32M x 8 As 2 5 x 2 20 = 2 25 Therefore 1M = 2 20 = 1K x 1K = 2 10 x 2 10
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