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Simplify (-svm)^-(sam) to -s 1. Select a law from the right to apply Laws Distributive Complement (-svm)^-(sam) (anb)v(a^c) an(bvc) av-a ET (avb)^(avc) av(bac) ала F Commutative -T E F avb bva -F ET аль ba Identity De Morgan's ant E a -(aab) -av-b avF = a -(avb) -an-b Double negation Conditional ma E a a-b navb ab (a-b)A(b¬a) II II II II II II II

Simplify (-svm)^-(sam) to -s 1. Select a law from the right to apply Laws Distributive Complement (-svm)^-(sam) (anb)v(a^c) an(bvc) av-a ET (avb)^(avc) av(bac) ала F Commutative -T E F avb bva -F ET аль ba Identity De Morgan's ant E a -(aab) -av-b avF = a -(avb) -an-b Double negation Conditional ma E a a-b navb ab (a-b)A(b¬a) II II II II II II II

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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I need help with this problem, please list out the laws that were used.

Simplify (-svm)^-(sam) to -s 1. Select a law from the right to apply Laws Distributive Complement (-svm)^-(sam) (aab)v(anc) an(bvc) av-a E T (avb)^(avc) av(bac) an-a E F Commutative = F avb bva -F аль bла Identity De Morgan's ant E a -(aab) -av-b avF E a -(avb) -ал-b Double negation Conditional ma E a a-b ¬avb ab = (a-b)A(b→a) II II II II II III II
Transcribed Image Text:Simplify (-svm)^-(sam) to -s 1. Select a law from the right to apply Laws Distributive Complement (-svm)^-(sam) (aab)v(anc) an(bvc) av-a E T (avb)^(avc) av(bac) an-a E F Commutative = F avb bva -F аль bла Identity De Morgan's ant E a -(aab) -av-b avF E a -(avb) -ал-b Double negation Conditional ma E a a-b ¬avb ab = (a-b)A(b→a) II II II II II III II
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