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Simplify (pv(mA-p)) to p^-m 1. Select a law from the right to apply -(pv(m^-p))

Simplify (pv(mA-p)) to p^-m 1. Select a law from the right to apply -(pv(m^-p))

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Jump to level 1 Simplify (pv(m^-p)) to 1. Select a law from the right to apply -(pv(m^-p)) Check Additional o Next p^-m 1 Distributive (аль) (алс) (avb)^(avc) E Commutative avb аль De Morgan's Conditional 7(аль) E (avb) a-b E a b E E = Laws a^(bvc) av(bɅc) bva Бла -av-b -аʌ-b avb (a+b)^(b-a) Complement ava ET алта = F T F Identity алт avF EF גיד = T = a = a Double negation = a Fee
Transcribed Image Text:Jump to level 1 Simplify (pv(m^-p)) to 1. Select a law from the right to apply -(pv(m^-p)) Check Additional o Next p^-m 1 Distributive (аль) (алс) (avb)^(avc) E Commutative avb аль De Morgan's Conditional 7(аль) E (avb) a-b E a b E E = Laws a^(bvc) av(bɅc) bva Бла -av-b -аʌ-b avb (a+b)^(b-a) Complement ava ET алта = F T F Identity алт avF EF גיד = T = a = a Double negation = a Fee
Simplify m^(wv-w) to m 1. Select a law from the right to apply mɅ(wv-w) Check Next 2 Distributive (a/b)v(a^c) = a^(bvc) (avb)^(avc) = av(bлc) Commutative avb аль Complement ava а та Identity алт Laws avF Double negation aיי = ||| = ||| III ||| = = = M bva бла T F a a a
Transcribed Image Text:Simplify m^(wv-w) to m 1. Select a law from the right to apply mɅ(wv-w) Check Next 2 Distributive (a/b)v(a^c) = a^(bvc) (avb)^(avc) = av(bлc) Commutative avb аль Complement ava а та Identity алт Laws avF Double negation aיי = ||| = ||| III ||| = = = M bva бла T F a a a
Expert Solution
Step 1

Given expressions:

  • ¬(p∨(m∧¬p))

 

  • m∧(w∨¬w)

 

 

To do:

  • Simplify the given expressions
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