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Simplify (q^(mv-q)) to ¬qv-m Distributive (аль) (алс) (avb)^(avc) Commutative avb аль De Morgan's (аль) (avb) Conditional a-b a+b ||| ||| = ||| ||| Laws a^(bvc) av(b^c) bva bлa -av-b -а^-b avb (a+b)^(b→a) Complement av¬а = T алпа E F -T F -F Identity EF ET алт 3 а avF E a Double negation 7a E a

Simplify (q^(mv-q)) to ¬qv-m Distributive (аль) (алс) (avb)^(avc) Commutative avb аль De Morgan's (аль) (avb) Conditional a-b a+b ||| ||| = ||| ||| Laws a^(bvc) av(b^c) bva bлa -av-b -а^-b avb (a+b)^(b→a) Complement av¬а = T алпа E F -T F -F Identity EF ET алт 3 а avF E a Double negation 7a E a

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Simplify (q^(mv-q)) to ¬qv-m Distributive (аль) (алс) (avb)^(avc) Commutative avb аль De Morgan's (аль) (avb) Conditional a-b a+b ||| = ||| Laws a^(bvc) av(bлc) bva bлa -av-b -а^-b avb (a+b)^(b→a) Complement av¬a = T алпа E F ¬T EF -F ET F Identity алт 3 а avF E a Double negation ¬¬а = a
Transcribed Image Text:Simplify (q^(mv-q)) to ¬qv-m Distributive (аль) (алс) (avb)^(avc) Commutative avb аль De Morgan's (аль) (avb) Conditional a-b a+b ||| = ||| Laws a^(bvc) av(bлc) bva bлa -av-b -а^-b avb (a+b)^(b→a) Complement av¬a = T алпа E F ¬T EF -F ET F Identity алт 3 а avF E a Double negation ¬¬а = a
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