A B X (3x) (x) 3 CQ MP Dist 1 2 3 UI MT DN UG EI HS DS Trans Impl PREMISE (x)Bx DV = PREMISE (3x)~Ax V (3x)~Bx PREMISE EG III Id CD Equiv CONCLUSION ~(x) Ax = th Simp Exp ( ) Conj Taut Add ACP DM CP [ ] Com AIP Assoc IP
A B X (3x) (x) 3 CQ MP Dist 1 2 3 UI MT DN UG EI HS DS Trans Impl PREMISE (x)Bx DV = PREMISE (3x)~Ax V (3x)~Bx PREMISE EG III Id CD Equiv CONCLUSION ~(x) Ax = th Simp Exp ( ) Conj Taut Add ACP DM CP [ ] Com AIP Assoc IP
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
Use the change of quantifier rule together with the eighteen rules of inference to derive the conclusions of the following symbolized argument. Do not use either conditional proof or indirect proof.
![A
B X
(3x) (x) 3
CQ
MP
Dist
1
2
3
UI
MT
DN
UG
EI
HS
DS
Trans Impl
PREMISE
(x)Bx
DV =
PREMISE
(3x)~Ax V (3x)~Bx
PREMISE
EG
III
Id
CD
Equiv
CONCLUSION
~(x) Ax
=
th
( ) { } []
Add
Taut ACP
Simp Conj
Exp
DM
CP
Com
AIP
Assoc
IP](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6f04d9c3-e7c9-42a8-ab19-5d3cbbafcb03%2Fab8a6219-7544-4154-84b8-1db380be5a75%2Fxqardlo_processed.png&w=3840&q=75)
Transcribed Image Text:A
B X
(3x) (x) 3
CQ
MP
Dist
1
2
3
UI
MT
DN
UG
EI
HS
DS
Trans Impl
PREMISE
(x)Bx
DV =
PREMISE
(3x)~Ax V (3x)~Bx
PREMISE
EG
III
Id
CD
Equiv
CONCLUSION
~(x) Ax
=
th
( ) { } []
Add
Taut ACP
Simp Conj
Exp
DM
CP
Com
AIP
Assoc
IP
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