O [(~F P) v ~Z]• O ~N = (N v N) O ~{~[(W R) > (0 J)] = G} O (0 .. R) ɔ (W v Z) O D(Y • R) ɔ= (MF) O (C = ~S) • (Lɔ G v Z) O ~[(Z v E) • H] > (M v P) O ~[~(I > L) = ~(Q > T)] O ~C V ~[(F > K) • (N → S)] O A? + B2 = c² O ND O ~[(S v ~V) • ~(A v ~D)] O (~U v X) > [(C v ~F) 5 (K = N)] O H~ O Y• (B v G)] = [(~Jv ~O) (~R v ~W)]

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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which of the fallowing are well-formed formulas (WFFs) in propositional logic

O [(~F P) v ~Z]•
O ~N = (N v N)
O ~{~[(W R) (0 J)] = G}
O (0 .. R) >(W v Z)
O D(Y • R) D= (MF)
O (C = S) • (L > G v Z)
O ~[(Z v E) • H] > (M v P)
O ~[~(I> L) = ~(Q > T)]
O Cv ~[(F= K) • (N ɔ S)]
O A? + B? = c²
%3D
ND
O ~[(S v ~V)• ~(A v ~D)]
O (~U V X) > [(C v ~F) ɔ (K = N)]
O H~
O [Y• (B v G)] = [(~J v ~O) (~R V ~W)]
Transcribed Image Text:O [(~F P) v ~Z]• O ~N = (N v N) O ~{~[(W R) (0 J)] = G} O (0 .. R) >(W v Z) O D(Y • R) D= (MF) O (C = S) • (L > G v Z) O ~[(Z v E) • H] > (M v P) O ~[~(I> L) = ~(Q > T)] O Cv ~[(F= K) • (N ɔ S)] O A? + B? = c² %3D ND O ~[(S v ~V)• ~(A v ~D)] O (~U V X) > [(C v ~F) ɔ (K = N)] O H~ O [Y• (B v G)] = [(~J v ~O) (~R V ~W)]
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