I have been trying to do this logic question. Attached below is my answer. However, I can not use trans, and am instead suppose to use some other proof equivalent to it. What should I do?

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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I have been trying to do this logic question. Attached below is my answer. However, I can not use trans, and am instead suppose to use some other proof equivalent to it. What should I do?

|(A:B)=R
A.
c=~R/:i~(C·B)
@ (A·B)= R
(P).
(P)
® C→~R
-> _(P).
© A=(B=R)
(1, EXP).
© B=R
(2,4 MP).
-> (3, Trans)
-> (5,6 HS )
®~By~C_
->
(7, IMPL).
O~Cv~B_
(8,COM)
@~(c ·B)
( 9, DM )
->
Transcribed Image Text:|(A:B)=R A. c=~R/:i~(C·B) @ (A·B)= R (P). (P) ® C→~R -> _(P). © A=(B=R) (1, EXP). © B=R (2,4 MP). -> (3, Trans) -> (5,6 HS ) ®~By~C_ -> (7, IMPL). O~Cv~B_ (8,COM) @~(c ·B) ( 9, DM ) ->
(1) 1. (A· B) 그R
2. A
3. C)-R1:. - (C - B)
Transcribed Image Text:(1) 1. (A· B) 그R 2. A 3. C)-R1:. - (C - B)
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