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Create a proof for the following argument. 1. G (KO) 2. CD~(DVB) 3. ~GDC 4. BDC 5. D 6. KVB 7. Create a proof for the following argument. 1. ~AVC 2. (~C~A) (BD) 3. 2. (B.D) C 3. (BVA) (AVD) Create a proof for the following argument, using the implication rules an replacement rules. 1. ADC 1. HU 10 2. Create a proof for the following argument, using the implication rules ar replacement rules. /DVC 2. ADC 3. ~BV ~C /C 4. Create a proof for the following argument, using the implication rules and replacement rules. 1. (ADB) ~ (CV ~D) 2. ~(A ~B) 3. TH>(UVT) Create a proof for the following argument, using the implication rules and replacement rules. 1. ADB / ~ (DDC) I ~A

Create a proof for the following argument. 1. G (KO) 2. CD~(DVB) 3. ~GDC 4. BDC 5. D 6. KVB 7. Create a proof for the following argument. 1. ~AVC 2. (~C~A) (BD) 3. 2. (B.D) C 3. (BVA) (AVD) Create a proof for the following argument, using the implication rules an replacement rules. 1. ADC 1. HU 10 2. Create a proof for the following argument, using the implication rules ar replacement rules. /DVC 2. ADC 3. ~BV ~C /C 4. Create a proof for the following argument, using the implication rules and replacement rules. 1. (ADB) ~ (CV ~D) 2. ~(A ~B) 3. TH>(UVT) Create a proof for the following argument, using the implication rules and replacement rules. 1. ADB / ~ (DDC) I ~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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Create a proof for the following argument. 1. G> (K= 0) 2. Cɔ -(D v B) 3. ~G Đ C 4. B5C 5. D 6. KVB /0 7. Create a proof for the following argument. 1. ~A VC 2. (~C ɔ ~A) > (B• D) I DvC 3. Create a proof for the following argument, using the implication rules and replacement rules. 1. ADC 2. (B · D) >C 3. (B v A) • (A v D) 4. Create a proof for the following argument, using the implication rules and replacement rules. 1. H5U |H> (Uv T) 2. Create a proof for the following argument, using the implication rules and replacement rules. 1. (A > B) = -(C v~D) 2. ~(A • ~B) | ^(D = C) 3. Create a proof for the following argument, using the implication rules and replacement rules. 1. A-B 2. A-C 3. B V ~C | NA 4.
Transcribed Image Text:Create a proof for the following argument. 1. G> (K= 0) 2. Cɔ -(D v B) 3. ~G Đ C 4. B5C 5. D 6. KVB /0 7. Create a proof for the following argument. 1. ~A VC 2. (~C ɔ ~A) > (B• D) I DvC 3. Create a proof for the following argument, using the implication rules and replacement rules. 1. ADC 2. (B · D) >C 3. (B v A) • (A v D) 4. Create a proof for the following argument, using the implication rules and replacement rules. 1. H5U |H> (Uv T) 2. Create a proof for the following argument, using the implication rules and replacement rules. 1. (A > B) = -(C v~D) 2. ~(A • ~B) | ^(D = C) 3. Create a proof for the following argument, using the implication rules and replacement rules. 1. A-B 2. A-C 3. B V ~C | NA 4.
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