construct direct proofs to show tha the following symbolic arguments are valid. commas mark the breaks between premises. 4-6 pls breaks between premises.blic arguments are valid. Co1. F→(G→H), -F→J, ~(G→H) .'.2. P→Q, R-S, P v R, (Q v ~S)-(~T v ~W),~~T.. ~W3. (A v G)→K, K→(B→F), A·B .. F4. -C-(F→C), ~C.. ~F5. (CD), ~C-S, ~D→T.. S v T6.(W→U)~X~U~W7. TVR, ~(Sv ~R), (T~S)→~Q, W→Q.. ~W8.(JL), (~J V ~L)-~M, ~E v (M v ~S).. ~(S-E)9. (BVA)→C, ~B→D, ~D.. C10. -(0-N), (-OS)-(~N→T) .. SVT11. M v N..~N~M12. ~BC, ~B.. C13. (Z v-Y) (Z v W), Z→~~U, ~Y→(W-U). UFu

Since you have asked multiple questions we will solve the first question for you. If you want any specific question to be answered, please mention the question number or post only that question. Consider the symbolic rgument ~C→(F→C),~C ∴~F

Answered: -C-(F→C), ~C.. ~F

Math

Advanced Math

-C-(F→C), ~C.. ~F

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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Question

construct direct proofs to show tha the following symbolic arguments are valid. commas mark the breaks between premises. 4-6 pls

breaks between premises.
blic arguments are valid. Co
1. F→(G→H), -F→J, ~(G→H) .'.
2. P→Q, R-S, P v R, (Q v ~S)-(~T v ~W),~~T.. ~W
3. (A v G)→K, K→(B→F), A·B .. F
4. -C-(F→C), ~C.. ~F
5. (CD), ~C-S, ~D→T.. S v T
6.
(W→U)~X~U~W
7. TVR, ~(Sv ~R), (T~S)→~Q, W→Q.. ~W
8.
(JL), (~J V ~L)-~M, ~E v (M v ~S).. ~(S-E)
9. (BVA)→C, ~B→D, ~D.. C
10. -(0-N), (-OS)-(~N→T) .. SVT
11. M v N..~N~M
12. ~BC, ~B.. C
13. (Z v-Y) (Z v W), Z→~~U, ~Y→(W-U). U
Fu

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